Puke Haumāna
He Wahi Manaʻo mai ka Poʻokumu 7
Ka ‘Umeke Kā’eo Mission Statement 10
Ka ‘Umeke Kā’eo Educational Vision Statement 10
Ka ʻUmeke Kāʻeo Staff Commitment 11
PIʻIHONUA (MIDDLE) SCHOOL COURSES 13
KALUPENUIAKAIWAIWA (HIGH) SCHOOL COURSES 14
Kula Piʻihonua & Kalupenuiakaiwaiwa Homework Expectations 17
First missing homework assignment 17
Second missing homework assignment 17
Third missing homework assignment 17
Fourth missing homework assignment 17
Fifth missing homework assignment 17
Honors Recognition Certificate Requirements 18
ADDITIONAL GRADUATION REQUIREMENTS 19
Kalupenuiakaiwaiwa Research Portfolio 19
Kalupenuiakaiwaiwa Artifacts 19
Recognition of Achievement – Nā Lā Hoʻohanohano 20
Classroom Behavior (to be dealt with by Kumu) 21
Discipline Plan and Chapter 19 23
School Policies and Information 26
Non – discriminatory and Equal Education Opportunity 26
Reporting Child Abuse and Neglect 27
Child Custody Documentation 28
Attendance, Compulsory: THE LAW HRS 302A-1132 28
Ka ‘Umeke Kāʻeo Attendance Policy 29
School Lunches, Breakfasts, Snacks, Home Lunch 31
Bus and Other Forms of Transportation 31
Driving and Parking on School Sites 33
Haumāna Learning Expectations 36
Papakū Makawalu 54
Papakū Makawalu 60
Papakū Makawalu 66
Papakū Makawalu 72
Papakū Makawalu 79
Papakū Makawalu 82
Aloha e nā ʻohana a Ka ʻUmeke Kāʻeo,
Hūlō!!! It is the beginning of school year 2016-2017. This year Ka ʻUmeke continues to move forward towards realizing its vision. We are committed to providing a learning environment that produces haumāna who have a high level of skill, and a deep connection and understanding of place. These attributes will allow them to enrich their communities and take positions of responsibility beyond the boundaries of Ka ʻUmeke Kāʻeo.
High expectations are being set, and we are establishing ambitious academic and organizational performance measures. As Poʻokumu I am looking beyond traditional expectations to create an educational experience that will exceed the most successful schools in Hawaiʻi. The entire Ka ʻUmeke learning ʻohana will invest in setting, acting, and achieving high expectations. It will require everyone, and in particular haumāna, to work harder and achieve more simply because we believe they can and are expected to. We will also be instituting a 90 minute Mākau ʻŌlelo block across the entire school. This year Ka ʻUmeke endeavors to deliberately and continually improve performance over time through a constant process of self-evaluation and learning.
Our work is purposeful, and we have set the following academic performance measures for this school year:
75% of haumāna participating in our Pre-K program will be prepared for Papa Mālaaʻo.
80% of Papa ʻEkolu will be at grade level or higher in Reading and Math.
70% of Papa ʻEwalu will be academically prepared to engage in self-directed research based on the Papakū Makawalu methodology.
100% of seniors will graduate on time and will be prepared for college.
These expectations will be measured utilizing the following assessments: in-class observations, Singapore Math unit tests, NWEA, Ke Au reading and language comprehension assessment, and the Papakū Makawalu Competency assessment.
This year we courageously apply the expectations of our kūpona to our learning at Ka ʻUmeke Kāʻeo. I look forward to meeting you and to sharing your keikiʻs learning expectations, and strategies to support your keiki at home. Mahalo for entrusting us with your keikiʻs education.
ʻO ka lou ana o nā moku. E pae pono aku kahi nao ia.
Olani Lilly
Poʻokumu
Pelekikena
Board President:
Lima Naipo (Interim)
Hope Pelekikena
Board Vice President:
Kaʻakapua Swain
Kākau ʻŌlelo
Board Secretary:
Leinaʻala Thornton
ʻElele Kumu
kumu Delegates:
Malia Keliʻikoa
Kaʻakapua Swain
ʻElele Limahana Keʻena
Operations Delegates:
Kelly Osorio
ʻElele Makua
Parent Delegates:
Joel Nathansen
Vacant
ʻElele Kaiaulu
Community Delegates:
Laura Acasio
Chris Agpoon
Leinaʻala Thornton
ʻElele ʻŌlelo Aʻo
Advisory Delegates:
Kilohana Hirano
Herring Kalua
Gail Makuakane Lundin
Andy Wilson
Since 1987 when Kula Kaiapuni Hawai’i first opened its doors in Keaukaha, the link between language and culture has been present. According to documents the original vision stated that: “Future generations of language speakers whose competence and proficiency enable Hawai’i to be a leader in the Asian Pacific Basin” The mission also stated that: “Language proficiency implies performing satisfactorily in all content areas through a second language. Cultural sensitivity will be an inevitable result. The development of a cultural being will nurture acceptance, appreciation, and respect for the Hawaiian language...” The vision and mission of the past and the present continue to marry language and culture.
The educational program supported the vision and mission of that time by creating a curriculum that was focused on the following themes: ke kumuhonua (creation), ka ho’okele ‘ana (navigation and migration), ka lani (heavens/sky), ka ‘āina (land), ke kai (ocean). Also there was “Ke Kahua” which incorporated Hawaiian cultural perspectives and values into elementary academic subjects especially in social studies and science. Lesson, units and identified mele, mo’olelo and hula were scaffolded in order to support strategies. In the Strategic Implementation Design document created in 2000 Ke Kahua/’Ōlelo Kuikahi and Experiential Based Modules were identified. However because of the rapid enrollment growth and the creation of a middle and high school grade levels all of this work came to a halt. Because of this foundation the recent transition to Papakū Makawalu was a logical fit and a welcomed methodology to focus the entire school’s curriculum and instruction.
In recent years Ka ‘Umeke refined its focus to include, along with language preservation, the cultural learning methodology called Papakū Makawalu. The utilization of the Papakū Makawalu methodology take us back to the mole (root) as it requires fluency in Hawaiian language and necessitates the development of that language to express scientific observation, data collection and analysis as well as the language skills necessary to compose and communicate these observations into traditional information dissemination practices such as mele and oli. Hawaiian language remains essential to meeting Ka ‘Umeke’s educational vision and the new focus should not be viewed as a shift away from language preservation but a focus on language acquisition for inquiry learning. Hawaiian language arts is taught exclusively in Papa Malaa’o through Papa ‘Ekolu and then in Papa ‘Ehā haumāna are introduced to the instruction of English Language Arts this and continues until Papa ‘Umikūmālua.
I ulu i ke kuamo’o. I mana i ka ‘ōiwi. I kā’eo no ka hanauna hou.
Inspired by our past. Empowered by our identity. Prepared for our future.
Ka ‘Umeke Kā’eo is a Hawaiian language immersion pre K-12, learning community, where haumāna and their families are safe, nurtured, and challenged. Utilizing Keaukaha as our learning laboratory, haumāna develop environmental literacy skills and a deep connection and understanding of place that will allow them to enrich their communities and take positions of responsibility beyond the boundaries of the school. All members of Ka ‘Umeke Kā’eo’s learning ‘ohana are seen as contributing to the success of our haumāna.
Our academically challenging curriculum is aligned with common core standards and centered on a culture of Native Hawaiian language, knowledge, and the Papakū Makawalu methodology. Kumu work collaboratively to ensure a school wide curriculum that promotes an environment of inquiry, communication, collaboration, sustainable innovation, and advances in individual and collective learning.
Instruction at Ka ‘Umeke Kā’eo is interdisciplinary with science and the natural environment leading content area studies. Haumāna investigate and analyze environmental issues developing critical thinking skills through observation, problem solving, and reflection. Kumu facilitate haumāna access and use of ancient and modern technologies, allowing them to analyze, synthesize, evaluate, and create new knowledge.
Haumāna at Ka ‘Umeke Kā’eo are expected to listen and communicate effectively in Hawaiian and English. Through use of systems thinking and reasoning haumāna will demonstrate an ability to address challenges and make effective judgments and decisions. To support these processes haumāna will be adept at the application and use of technology to access and manage information. With these skills haumāna will be prepared for post secondary educational success.
Assessments are a Hawaiian cultural norm. Ka ‘Umeke Kā’eo utilize various types of assessments allowing us to collect valuable data that informs instructional, programmatic, and operational decision-making for continuous school improvement.
Mālama, Aloha, Kuleana
As kumu and limahana at Ka ʻUmeke Kāʻeo I am committed to uphold these behaviors that exemplify my schoolʻs values of Mālama, Aloha, Hōʻihi and Kuleana.
As haumāna at Ka ʻUmeke Kāʻeo I am committed to uphold these behaviors that exemplify my schoolʻs values of Mālama, Aloha, Hōʻihi, and Kuleana.
My ʻohana is a part of the larger Ka ʻUmeke Kāʻeo learning ʻohana committed to uphold these behaviors that exemplify my schoolʻs values of Mālama, Aloha, Hōʻihi and Kuleana.
Kai Koholā
Kula Haʻahaʻa: Papa M-2
313 Kuawa Street
Hilo, Hawaiʻi 96720
Pā Hoaka: Papa 3-9
1500 Kalanianaʻole Ave
Hilo Hawaiʻi 96720
Ke Keʻena ʻOihana/Kula Waena, Kula Kiʻekiʻe (808) 961-0470
Ke Keʻena ʻOihana/Kula Haʻahaʻa (808) 933-3482
Poʻo Kumu:
Olani Lilly olani@kaumeke.net (808) 961-0470
Kumu Aʻoaʻo: (808) 933-3482
Kumu Kākoʻo Haumāna: (808) 933-0973
Kumu Sarah ʻIli
Kumu Leināʻala Nākoʻokā
Kumu Keala Pascua
Office Hours: Poʻakahi – Poʻalima 7:30 a.m. – 4:00 p.m.
If it is an after-hours emergency please call emergency 911. Our voicemail is also on after hours, please leave a message if you are calling before and after our office hours.
Papa ʻEono
Hawaiian Language Arts
English Language Arts 6
Science 6
Math 6
History Ancient
Basic Keyboard/Introduction to Hawaiian Dance
Personal Development
Papa ʻEhiku
Hawaiian Language Arts
English Language Arts 7
Life Science
Math 7
History of Hawaiian Kingdom/Pacific Island History
Teen Health/Hawaiian Dance A
Character Education 7
Papa ʻEwalu
Hawaiian Language Arts
English Language Arts 8
Earth-Space Science
Algebra 1
History - Early American
Introduction Craft Design/Hawaiian Dance B
Character Education 8
All haumāna must pass Hawaiian Language Arts, English Language Arts, Science and Math with at least a C prior to the end of Papa ʻEwalu. If a haumāna has not completed the
Course | Credits | Year/Semester/Quarter |
Hawaiian Language Arts 1 | 1 | Year |
English Language Arts 1 | 1 | Year |
Geometry | 1 | Year |
Biology | 1 | Year |
World History | 1 | Year |
Physical Education | .5 | Semester |
Health | .5 | Semester |
Library Research | .5 | Semester |
Intermediate STEM | .5 | Semester |
Piko Hawaiʻi - Elective (Dual Credit) | .5 | Semester |
Course | Credits | Year/Semester/Quarter |
Hawaiian Language Arts 1 | 1 | Year |
English Language Arts 1 | 1 | Year |
Algebra 2 | 1 | Year |
Chemistry | 1 | Year |
US History | 1 | Year |
Physical Education | .5 | Semester |
Hawaiian Dance | .5 | Semester |
IS 100 (Dual Credit) | .5 | Semester |
Pro | .5 | Semester |
Course | Credits | Year/Semester/Quarter |
Hawaiian Language Arts 32 | 1 | Year |
Hawaiian Pacific Literature | .5 | Semester |
Expository Writing | .5 | Semester |
Trigonometry | .5 | Semesterr |
Pre Calculus | .5 | Semester |
Physics | 1 | Year |
US History | 1 | Year |
Physical Education | .5 | Semester |
Hawaiian Dance | .5 | Semester |
Library Research | .5 | Semester |
Intermediate STEM | .5 | Semester |
Piko Hawaiʻi - Elective | .5 | Semester |
Course | Credits | Year/Semester/Quarter |
Hawaiian Language Arts 32 | 1 | Year |
Hawaiian Pacific Literature | .5 | Semester |
Expository Writing | .5 | Semester |
Trigonometry | .5 | Semesterr |
Pre Calculus | .5 | Semester |
Physics | 1 | Year |
US History | 1 | Year |
Physical Education | .5 | Semester |
Hawaiian Dance | .5 | Semester |
Library Research | .5 | Semester |
Intermediate STEM | .5 | Semester |
Piko Hawaiʻi - Elective | .5 | Semester |
First missing homework assignment
Haumāna will email parents (cc Kumu) and they will need to complete haʻawina hoʻihoʻi while eating their wa paʻani. In the email to parents, haumāna will provide an explanation for incomplete work, will inform mākua when they will be completing it (wa paʻani), and will provide mākua with consequences for second offense.
Second missing homework assignment
Haumāna will email parents (cc Kumu) and they will complete all of the requirements of First Offense and will be required to mālama lumipapa on the next consecutive school day.
Third missing homework assignment
Haumāna will email parents (cc Kumu and Poʻokumu) with information required from First Offense. Kumu will call parent(s) to setup a face-to-face meeting. haumāna will remain in the classroom during wa paʻani and will be required to remain after school until 3:00 p.m. (or 3:15 p.m., if we transition to long days) to complete missing homework and work on new homework. ʻOhana is required to provide transportation if haumāna rides the bus. If this offense falls on a Wednesday, one of two things will happen. If the kumu meeting is at Pā Hōʻaka, haumāna will remain on campus until 3:00 p.m. (or 3:15 p.m., if we transition to long days) to complete work and haumāna pick up will be at our classroom. If the kumu meeting is at Kuawa Street, kumu will transport haumāna to complete work there and haumāna pick up will be at Kuawa Street.
During parent meeting, poʻokumu, kumu, mākua, and haumāna will discuss and create a plan for ensuring haumāna completion of haʻawina hoʻihoʻi (e.g., mākua signatures, kumu signatures, retaining a tutor, etc.). At this time, kumu and poʻokumu will reiterate consequences for fourth and fifth offenses as described below.
Fourth missing homework assignment
Haumāna will email parents (cc Kumu and Poʻokumu) informing them of reaching the fourth offense and having to remain after school (3:00 or 3:15 p.m.) for the remainder of the quarter. Kumu will follow up with a phone call, and if requested a face-to-face meeting, to review, and possibly revise, the plan developed after the third offense. Poʻokumu will be informed of progress and/or revisions.
Fifth missing homework assignment
Haumāna will email parents (cc Kumu and Poʻokumu) informing them of reaching the fourth offense, having to remain after school (3:00 or 3:15 p.m.), and attending Saturday School.
The first day of attendance will be the second Saturday after the offense. Kumu will provide haumāna will specific date. Saturday School will be from 9:00 a.m. through 12:00 p.m. This time will be used for haumāna to complete missing haʻawina hoʻihoʻi and upcoming assignments. Once assigned to Saturday School, haumāna will attend for the remainder of the quarter.
Should haumāna not attend five (5) required after school sessions and/or one Saturday School session, haumāna will fail the quarter. This could lead to possible semester failure, which for kula waena haumānas will result in retention and for kula kiʻekiʻe haumānas will result in credit recovery. Credit recovery will not be offered through/by Ka ʻUmeke Kāʻeo.
Requirements to achieve a diploma from Hawai'i's public high schools are detailed here. Download the brochure for your personal reference. A Hawaii High School Diploma shall be issued to Haumāna who meet the following minimum course and credit requirements (Board of Education Policy 102-15):
In addition to meeting the requirements for the Hawaiʻi High School Diploma, Haumāna must attain a cumulative GPA of 3.0 or above to qualify for a honors recognition certificate in one or more of the honors described below.
STEM Honors:
This cumulative grade point average applies to all graduates:
Effective for the Class of 2016 and beyond, graduating seniors will be declared valedictorian if the following criteria are met:
Valedictorians will be named after the third quarter.
Haumāna will build a high school portfolio to use in university admissions and haumāna-led conferences. These portfolios may be online but also have a materials section. The portfolio will show growth and progression of work. Haumāna can choose the work that they want to include that best exemplifies their growth through the year. In their senior year the portfolio will be bound and made into two copies one for the school and the other for the haumāna. The elements of the portfolio will include: Moʻokūʻauhau Resume - Updated yearly Writing samples Applied Research Paper • Written report • Progression of work • Video Reflection on learning • Journals • Goal Setting College or Career Plans • ACT/SAT scores • Letter of Intent/Scholarship Essays Kalupenuiakaiwaiwa Artifacts
The purpose of creating artifacts is to build functional skills to indicate a particular skill level in order for each haumāna to curate and create artifacts that are connected to the individualʻs research project. In papa ʻeiwa and ʻumi these activities are kumu led and then in papa ʻumikūmākahi and ʻumikūmālua kumu serve as an advisor and a link between practitioners/artisans and haumāna.
Papa Mālaaʻo – Papa 5
Each individual kumu is responsible for the advancement of each haumāna. Therefore, grading is reflective of the haumāna’s progress and status as compared to the standards. If there are any concerns regarding your haumāna’s grade and/or progress please contact the kumu. Constant communication between ʻohana and kumu give the haumāna a great advantage toward academic success.
Papa 6 – Papa 12
Each individual kumu are required to give the ʻohana a syllabus at the beginning of the year so that all are aware of the grading policies and expectations of each subject area. If you did not receive a syllabus, contact the kumu and ask for one. Please contact the kumu if there are any concerns regarding your haumāna’s grade and/or performance and well-being in school.
Grades earned will be based on the standard letter grading scale:
LETTER GRADE | PERCENT | |
A | 3.7 - 4.0 / 90 - 100 | |
B | 2.7 - 3.6 / 80 - 89 | |
C | 1.7 - 2.6 / 70 - 79 | |
D | 1.0 - 1.6 / 60 - 69 | |
F | ≤ 0.9 / 59 |
Grades are calculated based on points accumulated for each assignment, and final grades are calculated by converting points accumulated to a letter grade as indicated above.
Late Homework Assignments
First day late, assignments will drop one letter grade. At the end of the second day, if the assignment is not submitted, haumāna will automatically receive a 0.
If you have additional questions and/or concerns, please meet the necessary kumu for further explanations.
Although the year is packed full of academic studies and activities there are times in which the school year is not sufficient for the completion of an academic credit. In these cases, the recovery of the credit is necessary. Ka ʻUmeke Kāʻeo provides all Haumāna the opportunity once to successfully obtain credits needed for promotion and/or graduation. Ka ʻUmeke will NOT provide a credit recovery. Haumāna and their ʻohana will need to locate and take courses provided online or at other public schools. There maybe some courses that are not provided in credit recovery courses, because of this it is imperative that ʻohana stay involved and informed of their Haumāna progress.
Ka ʻUmeke Kāʻeo is fortunate to have ʻohana who are committed to the mission and vision of this school. This commitment is often reflected in the academic performance of the haumāna. Ka ʻUmeke Kāʻeo’s faculty and staff find much joy in rewarding the achievements of these haumāna and ʻohana. In grades M-5 quarterly awards in academic, social, and attendance achievements are given.
Beyond the academic pursuits of the faculty and staff at Ka ʻUmeke Kāʻeo, the other concerns of a haumāna need to be addressed. We support the whole Haumāna by providing a system staffed by tutors, counselors, and community members. At the most basic level Ka ʻUmeke Kāʻeo staff are available for kukakuka sessions to discuss issues concerning friends, kumu, other Haumāna and any other subjects that may arise as an obstacle to learning. At a more involved level, referrals for assistance are submitted to the principal or education resource manager and a program for systematic support for this child is discussed, documented, and implemented. Keeping in close contact to your kumu will inform you of need of this service. Please call our office if you have any questions regarding this system.
haumāna support team Alakaʻi:
Olani Lilly- poʻokumu
Nohea Nahale-a- ssc
Heanu Weller- Waiakea Kai
Iliahi Anthony- Pa Hoaka
Kathy Daily- SBBH
If a haumāna is misbehaving in class and that behavior is obstacle to his/her and their hoa papa (classmates) then the first step will be for the kumu to utilize their classroom management plan. At the beginning of kumu will create with haumāna Haumāna agreements about classroom behavior. These Respect agreements will be posted in the room for reference.
STEP 1
If kumu see a haumāna misbehaving then they will utilize the schoolwide behavior management cycle. This includes proximity, nonverbal signal, lightning quick redirection, physical touch (placement of hand on shoulder), whisper.
STEP 2
If the misbehavior continues then kumu will refer the particular haumāna(s) to the Behavior Agreement reminding them of the particular agreement. This can be done verbally or nonverbally.
STEP 3
If haumāna remains uncooperative or restarts the misbehavior the kumu make sure rest of class is engaged and have a short discussion which they may use one or both of the following strategies:
Active listening will allow kumu to get some understanding why a haumāna is misbehaving. The kumu listens to haumāna without judgement but with understanding. The kumu will let the haumāna know that they are listening by using nonverbal ques. Once the haumāna has stopped sharing then the kumu will summarize or restate the most important thoughts and feelings.
I-message The kumu will say the following:
My purpose is …(state relational constructive hope, goal etc)
I feel and/or think …(state feelings and/or thoughts when the problem activity occurs)
...when… (description of the problem activity)
….because…(description of the reason that the activity is a problem for you)
And my preference would be… (statement of one or two options that you think might resolve the problem activity).
An example: My purpose in talking with you is I feel your behavior is getting in the way of your learning. I feel that you maybe having a hard time in math when you are standing up and bothering your friends because the time for you to learn this math is so important. My preference would be for you to ask me questions or if I can not get to you because I am helping other haumāna that you go on to the next problem or other work until I get to you.
STEP 4
If after this the behavior continues and the haumāna remains uncooperative then they are given the option to do the following depending on the behavior and or the behavior or similar behavior continues to repeat itself three times then haumāna will be set with the Kumu Nalu Form to an available member of the Haumāna Support Team (HST).
In the fall of 2010, the Local School Board of Ka ʻUmeke Kāʻeo passed the proposal to adopt the State of Hawaiʻi’s Chapter 19 Discipline Haumāna Misconduct, Discipline, School Searches and Seizures, Reporting Offenses, Police Interviews and Arrests, and Restitution for Vandalism or HAR 19-2. Please see the website http://lilinote.k12.hi.us/PUBLIC/ADMINR1.NSF/85255a0a0010ae82852555340060479d/4996c004afd7cbaf0a25675f006efbd9?OpenDocument for the full document. A hard copy will be given to the ʻohana on request.
Ka ʻUmeke Kāʻeo’s discipline plan follows the general direction of Chapter 19. Misconducts and disciplinary actions are categorized by severity.
Class A Offenses
Class A Offenses: all misconduct deemed unlawful, or is prohibited by law. These include the following
(A) Assault;
(B) Burglary;
(C) Dangerous instrument, or substance; possession or use of;
(D) Dangerous weapons; possession, or use of;
(E) Drug paraphernalia; possession, use, or sale of;
(F) Extortion;
(G) Fighting;
(H) Firearms; possession or use of;
(I) Homicide;
(J) Illicit drugs; possession, use, or sale of;
(K) Intoxicating substances; possession, use, or sale of;
(L) Property damage or vandalism;
(M) Robbery;
(N) Sexual offenses; or
(O) Terroristic threatening.
Disciplinary actions for Class A offenses:
In regards to drug possession, distribution, usage, the police will be called. Administration will then hold the Haumāna on suspension until such time an evaluation conducted by a substance abuse counselor is conducted.
In regards to fighting, if the misconduct is deemed an assault with no provocation the Haumāna will be put on crisis suspension and Haumāna involved will return to school only after a conference with all ʻohana and a verbal, and written apology by the Haumāna to the victim and their ʻohana, the kumu, and the poʻokumu. If the misconduct is deemed fighting then all parties involved whether provoked or not will be put on crisis suspension and will return to school only after a hālāwai or conference with all ʻohana involved, kumu, and Poʻo Kumu. Haumāna will then offer a verbal apology to his/her hoa haumāna.
In regards to sexual offenses, the police will be called and Haumāna will not return to school until an evaluation by a certified counselor is conducted and all parties involved are satisfied with the outcome.
Class B and C Offenses
Class B Offenses:
(A) Bullying;
(B) Cyberbullying;
(C) Disorderly conduct;
(D) False alarm;
(E) Forgery;
(F) Gambling;
(G) Harassment;
(H) Hazing;
(I) Inappropriate or questionable uses, or both of internet materials or equipment, or both;
(J) Theft; or§8-19-6
(K) Trespassing.
Class C Offenses:
(A) Abusive language;
(B) Class cutting;
(C) Insubordination;
(D) Laser pen/laser pointer; possession or use of;
(E) Leaving campus without consent;
(F) Smoking or use of tobacco substances; or
(G) Truancy.
Class B and C offenses may be addressed with the following disciplinary actions:
(1) Correction and conference with Haumāna;
(2) Detention;
(3) Individualized instruction related to Haumāna’s problem behaviors;
(4) Loss of privileges;
(5) In-school suspension;
(6) Crisis removal
(7) Interim alternate education setting;
(8) Parent conferences;
(9) Time in office;
(10) Suspension of one to ten school days;
(11) Suspension of eleven or more school days
Contraband:
The following items have been deemed contraband. If these items are found on the Haumāna they will be taken away and kept by the kumu or the Poʻo Kumu until picked up by a parent/guardian. Hacky sacks, electronic items (cell phones, iPod or any music streaming device, 2 way radios), POGs, toys, certain items of clothing (see Dress Code), candy
Bullying: any written, verbal, graphic, or physical act that a Haumāna or group of Haumāna exhibits toward other particular(s) and the behavior causes mental or physical harm to another haumāna; and is sufficiently severe, persistent, or pervasive that it creates an intimidating, threatening, or abusive educational environment for the other haumāna(s).
Cyberbullying: electronically transmitted acts, i.e., Internet, cell phone, personal digital assistance (PDA), or wireless hand-held device that a Haumāna has exhibited toward another Haumāna or employee of the department which causes mental or physical harm to the other Haumāna(s) or school personnel and is sufficiently severe, persistent or pervasive that it creates an intimidating, threatening, or abusive educational environment:
(1) On campus, or other department of education premises, on department of education transportation, or during a department of education sponsored activity or event on or off school property;
(2) Through a department of education data system without department of education authorized communication; or
(3) Through an off campus computer network that is sufficiently severe, persistent, or pervasive that it creates an intimidating, threatening, or abusive educational environment for the other Haumāna or school personnel, or both.
In evaluating whether conduct constitutes harassment, intimidation or bullying, special attention should be paid to the words chosen or the actions, taken, whether the conduct occurred in front of others or was communicated to others, how the perpetrator interacted with the victim, and the motivation, either admitted or appropriately inferred. Electronic transmissions include but are not limited to the use of data, computer software that is accessed through a computer, a computer network system, other computerized systems, cellular phones or other similar electronic devices that display email, text messaging, blogs, photos, drawings, video clips, online community websites, or faxes, or a combination of the foregoing.
Harassment: a Haumāna who is harassing, bullying, including cyberbullying, annoying, or alarming another person by engaging in the following conduct that includes but is not limited to:
(1) Striking, shoving, kicking, or otherwise touching a person in an offensive manner or subjecting such person to offensive physical contact;
(2) Insulting, taunting, or challenging another person in a manner likely to provoke a violent response;
(3) Making verbal or nonverbal expressions that causes others to feel uncomfortable,pressured, threatened, or endangered because of reasons that include but are not limited to the person’s race, color, national origin, ancestry, sex, including gender identity and expression, religion, disability, or sexual orientation that creates an intimidating, hostile, or offensive educational environment, or interferes with the education of a Haumāna, or otherwise adversely affects the educational opportunity of a Haumāna or Haumāna;
(4) Name calling, making rude gestures, insulting, or teasing another person who feels humiliated, intimidated, threatened, or embarrassed;
(5) Making a telephone call without purpose of legitimate communication;
(6) Making repeated communications anonymously, or at extremely inconvenient hours, or in offensively coarse language on campus or, other department of education premises, on department of education transportation, or during a department of education sponsored activity or event on or off school property;
(7) Causing fear as to prevent others from gaining legitimate access to or use of school buildings, facilities, services, or grounds such as, but is not limited to, restroom facilities; or
(8) Physically harming, physically restraining, threatening, or stalking, or a combination of the foregoing.
As a matter of compliance and commitment to the Federal and State nondiscrimination laws, Ka ʻUmeke Kāʻeo does not discriminate on the basis of a person’s race, color, national origin, age in any educational program or activity conducted by Ka ʻUmeke Kāʻeo. Harassment based on these protected categories including sexual and racial harassment is a form of discrimination and is prohibited at our school.
This nondiscrimination policy covers admission and access to, and treatment in, the department’s educational programs and activities, including vocational education.
Haumāna new to Ka ʻUmeke Kāʻeo must turn in an updated health record or physical completed by a physician. Each new haumāna is to complete and hand in a negative Tuberculosis test. Each haumāna entering the 6th grade must complete a physical exam and turn that into the office prior to the first day of school.
§350-1.1Hawaiʻi Revised Statutes (HRS) mandated all Department of Education personnel to report suspected cases of child abuse and neglect to the proper authorities. The 2006 Hawaii Legislature passed Act 193 which became law in June 2006. Act 193 amended HRS §350-1.1 to require all school staff members to report any suspicions of child abuse directly to Child Welfare Service (CWS) or police rather than the past practice of reporting to the principal.
§350-1.1Hawaii Revised Statutes (HRS) as amended by Act 193 are in keeping with the Board of Education’s (BOE’s) expectation that schools provide caring learning environments and “services to safeguard Haumāna from the deviant behavior of those who fail to conform to standards of conduct compatible with the best interests of all” (see Reference (c) BOE Policy 4200).
Guidelines Definitions. The following definitions below are based on the requirements of Act 193.
School staff - persons working at the school in the following capacities: full time employees, casual employees, temporary contracted employees, and volunteers.
Reporting - a telephone call to CWS to report any suspicion of child abuse and neglect and as soon as possible, completion and fax of form DHS 1516, Mandated Reporter Checklist for Suspected Child Abuse and Neglect to Child Welfare Service pursuant to § 350-1.1, HRS.
School Staff Responsibility. School staff must a) report any suspected case of child abuse and neglect directly to CWS by telephone; b) as soon as possible, complete and fax the form DHS 1516, Mandated Reporter Checklist for Suspected Child Abuse and Neglect to CWS; c) send the original form DHS 1516 to the educational specialist designated by the Superintendent for processing to CWS; and d) immediately notify the principal or the designee of the report made to CWS. In addition, if a school staff
SP 4200-4 Page 1 of 3 April 1, 2009SP 4200-4(Continued)
member calls the county police, that staff member shall immediately notify the principal/designee of the call.
NOTE #1: If the suspected abuse to the Haumāna is sexual in nature or it is determined that the Haumāna may be in imminent danger, the school staff member should contact CWS and then immediately inform the principal/designee who may delegate the staff person to contact the county police.
NOTE #2: Any school staff member who knowingly prevents another person from reporting, or who knowingly fails to provide information, as required by §350-1.1Hawaii Revised Statutes (HRS) may be charged with a petty misdemeanor pursuant to §350-1.2, HRS. Petty misdemeanor is defined in §707-107, HRS.
School Administrator Responsibility. School administrators must a) inform all those defined as school staff (see Definition above) of their responsibility pursuant to §350-1.1Hawaii Revised Statutes (HRS) and the consequences of failing to report and/or preventing others from reporting suspected child abuse and neglect; b) make certain reporting procedures are reflected in their respective school handbooks; and c) inform staff of their responsibility in helping to ensure the confidentiality of those involved in any suspected case of child abuse and neglect.
The school must be given a copy of all custody information in all special circumstances for the purpose of custodial avoidance that may affect the school in any manner. These forms include but are not limited to foster ad litem, TRO, guardianship or power of attorney, and educational custody documentation.
The doors will open at 7:30 a.m. each morning. haumānas will not be supervised or allowed into the building before that time. All haumānas arriving after 8:00 a.m. must be escorted by a parent or authorized adult into the office and check-in. haumānas will receive a tardy slip, which must be given to their teacher upon entering.
Dismissal will begin at 2:05pm. (12:15 p.m. on Wednesdays). If your child is a car rider, please be on time for dismissal.
All school age children must attend either a public or private school unless exempted. School age children are children who will be at least six years old and who will not be 18 years by January 1, on any school year. This section states that the child attends school unless exempted by law.
Furthermore 302A-1132 H.R.S. provides that a parent or guardian who does not enforce the child’s regular school attendance may be guilty of a petty misdemeanor. The penalty of a petty misdemeanor is a fine of up to $1,000.00 (HRS 706-640) or jail time up to thirty (30) days (H.R.S. 796-5663).
Enforcement of H.R.S. 302A-1132 is the responsibility of the school. Agreements have been developed with all departments within the state regarding truant Haumāna. Haumāna who are chronic absentees may be referred to Family Court. Pursuant to H.R.S. 571-11(2), Family Court can place a child under jurisdiction for truancy if the child is not attending school or are not receiving the educational services required by law. Exemption for the compulsory attendance law is permitted only under specified conditions pursuant to 320A-1132 H.R.S
In compliance with compulsory school attendance law of the State of Hawaiʻi, Ka ʻUmeke Kāʻeo requires that haumāna enrolled during the school year attend school on a regular basis. The following policy has been approved by the Governing Board to ensure the prompt, regular and intentional school attendance of all Ka ʻUmeke Kāʻeo haumāna. Our philosophy of experiential based curriculum requires that our haumāna experience the lesson first hand, thereby insisting upon regular school attendance. The following guidelines have been established to minimize absenteeism. Ka ʻUmeke Kāʻeo allows for documented absences due to:
If a haumāna misses the bus or oversleeps, it is the parent’s responsibility to find a way for the child to get to school. Transportation problems are not considered excused absences.
Haumāna and ʻohana are responsible for all work missed during absence. If your haumāna is absent you can anticipate the following:
Tardies
*The Poʻokumu has the authority to excuse haumāna from this policy if permission is given via letter of meeting. Please be aware that Ka ʻUmeke Kāʻeo is an experiential based school therefore planned absences should allow the haumāna to experience and learn new things.
*Also, critical medical conditions will also serve as an excuse to this policy. Doctor’s explanations are required for this excuse.
The purpose of our health room/health nurse, kahu maʻi, is to assess the immediate health issues of the haumāna and communicate with the ʻohana during school hours. The health room is available for all haumāna at Ka ʻUmeke Kāʻeo. ʻOhana must provide up to date personal information such as contact numbers, emergency contact numbers, and address. We ask the ʻohana to become available to pick up the haumāna when deemed necessary by the school.
Visitors to Ka ʻUmeke Kāʻeo Kai Kohola, Waiākea Kai and Pā Hoaka campuses are welcome. All visitors must sign in at the office stating their purpose and specific destination. The office will then give them a visitor pass and offer them directions to their destination. All visitors who do not sign into the office or notify the principal of the purpose for their visit will be asked by administration to leave the campus.
Our mākua and ʻohana updates and open lines of communication are of utmost importance. We are in this together. Therefore, mākua and ʻohana are always welcome to visit. If there is a need to contact a kumu and the kumu has not given the haumāna a contact number and email please call the school office. We also check our email daily, so this will be a great form of contact.
If parents/guardians need to contact their child during instructional hours please call the school office. We require that all Haumāna turn off and store cell phone at the start of the school day.
Also in effect at Ka ʻUmeke Kāʻeo is the “One-Call” system where events, huakaʻi information, school closures and any other special occasion are announced to each individual ʻohana via the phone contact provided to the school. If you have not provided an updated contact number to the school please do so right away to receive this service from Ka ʻUmeke Kāʻeo.
Parent kumu conference is an integral part of a child’s academic program. We encourage parents/guardians to contact the school and/or the kumu if a parent-kumu or perhaps a parent-school conference is desired. There are parent kumu conferences scheduled twice a year. Parents/ʻohana are required to attend these conferences to obtain important academic information and report cards. Those ʻohana who do not attend scheduled parent conferences will not be able to receive a report card for that quarter until a kumu meeting occurs. If there are any questions, please call the school and ask to speak with the Haumāna’s kumu.
One of the most basic services a public school provides is a full service meal. The haumāna will be provided with a morning meal and a meal at midday. We ask ʻohana to please complete a free and reduced lunch application at the start of the school year, every year. If your ʻohana does not qualify for free and reduced lunch, payment for school breakfast and lunch is necessary and can be made at the Business Office located at the Kula Waena/Kula Kiʻekiʻe location. The price for school lunch can be found in the beginning of the year packet. School meals can be paid for in increments. Excess payments will be kept in your child’s meal account until such time this meal account zeros out. The school will then send a notice home to your ʻohana informing you of the need for lunch payments.
Haumāna will also be allowed to bring lunch from home however there must be certain nutritional value to the meal brought from home. Drinks such as energy drinks, Gatorade, and soda will not be allowed.
Throughout your haumāna’s schooling there will be many reasons why a transcript is needed especially through high school. An unofficial transcript consists of a printed copy of the haumāna’s grades and can be requested and obtained the same day. However if an official sealed transcript is needed you must give the school at least 24 hours to prepare a printout. The fee for an official sealed transcript is $1.00.
Ka ʻUmeke Kāʻeo offers bus pick-ups from specific sites around Hilo to school. Currently our bus does pick-ups in Panaewa, Keaʻau and Kawananakoa Hall. All school children ride the same bus. If a ʻohana chooses, they may sign up for bus service with the keʻena at any time during the school year.
The bus schedule will change every year depending upon the amount of riders we have for each pick up. There will be a schedule given to parents at the beginning of the year and ʻohana will be told of any changes of bus schedule via “one-call” or email. At the present time there is no fee for the bus, however, as the year goes on this policy may be subject to change.
To minimize unsafe situations, haumāna are responsible for abiding by the Code of Conduct and the State of Hawaiʻi’s Chapter 19 Discipline Haumāna Misconduct, Discipline, School Searches and Seizures, Reporting Offenses, Police Interviews and Arrests, and Restitution for Vandalism. Due to our charter school status we are not mandated to supply public transportation to our haumāna therefore, bad behavior that causes unsafe situations will result in consequences including but not limited to limited bus riding, public apology, and/or prohibited bus riding.
All school rules including the Code of Conduct and the State of Hawaiʻi’s Chapter 19 are expected to be followed by haumāna at all times. If haumāna fail to follow these rules they may be denied transportation.
1st Offense:
Depending on severity of offense: Clean bus - 2 days bus suspension.
2nd Offense:
Depending on severity of offense: 2 - 4 days bus suspension.
3nd Offense:
Depending on severity of offense: 4 days - entire year bus suspension.
When the haumāna arrive at school and until they leave on the bus or picked up by an authorized adult off limits areas are in force. At the Pā Hoaka site the off limit areas are past the yellow gates/chain link fence and beyond in front of the kumu niu bordering the back. Also, haumāna will be disciplined if found without permission beyond the line of sight of any kumu. The forested areas around Pā Hoaka are all beyond the kumu line of sight. Once haumāna arrive at a school campus or activity site they are not allowed to leave the limit area unless picked up by an approved adult. An approved adult is anyone on the emergency card prepared by parents/guardians at the beginning of the year. Off limit areas at the Waiākea Kai site during school hours is beyond the fenced in area around the school.
Ka ʻUmeke Kāʻeoʻs dress code is an important part of the daily activities. All haumāna are required to wear a t-shirt with the Ka ʻUmeke Kāʻeo name and design across the front from 8:00 am to 2:30 pm from Monday to Thursday until told otherwise by the Poʻo Kumu. Haumāna will not be required to wear a uniform on Fridays, HOWEVER the following dress will NOT be allowed…
If haumāna arrive at school with inappropriate clothing the school will provide appropriate wear which must be washed at home and returned in a timely fashion. The school will hold “kōkua kula” sessions until the borrowed clothes are returned. Please note that this is a very crucial part of our daily activities and will greatly assist the administrator with safety and accountability.
Kai Koholā
For ʻohana dropping and picking up their haumāna please park in the marked parking stalls at Malia Puka o Kalani in order to sign in and walk your haumāna into class.
Waiākea Kai Site
For ʻohana dropping and picking up their haumāna off at Waiākea Kai site please use the front parking lot to drop off and pick up. It is a one-way only traffic flow in the morning and afternoon.
Pā Hoaka Site
For ʻohana dropping and picking up their haumāna off at the Pā Hoaka site the traffic flow will enter into Pā Hoaka at the Hilo gate and proceed to the Ka ʻUmeke Kāʻeo office (below the sign) and then exit out by the container to the Puna Gate. This is a one way traffic pattern. If ʻohana need to visit the office or the kumu parking is available fronting the Hale Kula (front building) on the grass. Please do not block the road in and out and please do not park in the paved parking stalls. Those are for Edith Kanakaʻole Foundation personnel and Hiʻikeaikamālama parents and staff.
Fire drills for the Waiākea Kai haumāna are done once a month and twice during fire inspection week. Waiākea Kai haumāna evacuate to the parking lot and to the front of the school. Pā Hoaka Campus haumāna evacuate according to the Evacuation Map (see Appendix) and proceed to the Assembly Areas.
Every year along with Keaukaha School, Kamehameha Preschool and Ke Ana Laʻahana PCS, Ka ‘Umeke Kāʻeo participates in tsunami evacuation drills. These drills are necessary due to our proximity to the ocean and are done with fidelity. At the sound of the tsunami siren on the first working day of November the schools walk to the gate of General Lyman Field or Hilo Airport. Once every 3 years all schools cross the runway to terminal. Once a month, at the sound of the siren, Ka ʻUmeke Kāʻeo Haumāna practice lining up in a timely and orderly fashion. This practice is of utmost importance to our existence in Keaukaha.
Waiākea Kai Site
When the Civil Defense siren is sounded and/or we experience an earthquake strong enough to cause objects to fall the following process is followed:
Pā Hoaka Campus
When the Civil Defense siren is sounded and/or we experience an earthquake strong enough to cause objects to fall the following process is followed:
Identify various polygons (circle, oval, square, rectangle, triangle, heart) that comprise the shape of things in nature
Distinguish between living and non-living things
Categorize things in 2 papa (PHL, PHM)
Introduce the 3rd papa once the 2 papa are mastered
Draw a picture of things in nature using correct polygons (i.e., drawn w/an oval body and triangle tail.)
Use visual and auditory senses to observe things in the environment.
Collect and record simple observations using a data sheet.
Understand simple conclusions drawn by the kumu based on observations and data. (i.e., identifying which plant grew the most)
Demonstrate understanding of the organization and basic features of print.
Follow words from left to right, top to bottom, and page by page.
Recognize that spoken words are represented in written language by specific sequences of letters.
Understand that words are separated by spaces in print.
Recognize and name all upper- and lowercase letters of the alphabet.
Use Hakalama to decode grade level appropriate material.
Read emergent reader texts with purpose and understanding.
Collect and record simple observations using a data sheet.
With prompting and support, ask and answer questions about key details in a text.
With prompting and support, retell familiar stories, including key details.
Ask and answer questions about unknown words in a text.
With prompting and support, describe the relationship between illustrations and the story in which they appear.
Actively engage in group reading activities with purpose and understanding.
With prompting and support, relate mele/oli/hula to our nohona.
With prompting and support, asks and answer questions about key details in a text; identify main topic and retell key details.
Use a combination of drawing, dictating, and writing to compose informative/explanatory texts in which they name what they are writing about and supply some information about the topic.
Develop simple conclusions that provide rationale for findings with prompts.
Categorize all things into the 3 papa.
Record observations on a data sheet utilizing check boxes, diagrams & short written descriptions.
With kumu guidance, write sentences explicitly describing data gathered. (3 pipipi wale nō i ʻike ʻia ma Puhi akā naʻe, laha nā pupukolea.)
Write sentences reflecting on observations made.
Demonstrates understanding of word relationships and nuances in word meanings.
Explain (verbally) the rationale behind the categorization of things into the 3 papa.
Memorize a speech introducing themselves.
Able to show and tell information gathered through kumu-guided research.
Count to 100 by ones.
Count to 100 by tens.
Count forward from a given number within the known sequence.
Represent a number of objects with a written numeral 0-10.
Represent a number of objects with a written numeral 11-20.
Understand the relationship between numbers and quantities.
Given a number 1-20 count that many objects.
Identify whether the number of objects in one group greater than, less than, or equal to the number of objects in another group. Compare two numbers between 1 and 10 when presented as a written numeral.
With guidance and support, represent addition in a variety of ways.
With guidance and support, represent subtraction in a variety of ways.
Add within 10.
Subtract within 10.
Decompose numbers less than or equal to 10 into pairs in more than one way and record each pair using a drawing or equation.
Find the number that makes 10 and record the answer with a drawing or equation.
Fluently add and subtract within 1-5.
Recognize duplicates and extend patterns.
Show and understand that numbers from 11-19 represent a group of ten ones and 1, 2…9 ones.
Describe measurable attributes of objects (length, weight)
Directly compare two objects to decide which object has more or less of a common attribute (i.e. lengths of 2 pencils) and describe the difference.
Classify objects into different categories; count the numbers of objects in each category and sort the categories by count.
Describe the positions of objects using terms such as above, below, beside, in front of, behind and next to.
Identify various shapes in the environment.
Correctly name shapes (in Hawaiian) regardless of their orientations or size.
Combine simple shapes to form larger shapes.
Categorize all things into the 3 papa.
Conduct 5-minute guided observations.
Illustrate simple observations.
Write one simple sentence describing an observation.
Record simple observations using a data sheet.
Follow along (with understanding) in kumu-led data analysis.
Create simple questions that compare data sets.
Understand conclusions (presented by the kumu) drawn from data sets.
Demonstrate understanding of the organization and basic features of print.
Follow words from left to right, top to bottom, and page by page.
Recognize that spoken words are represented in written language by specific sequences of letters.
Understand that words are separated by spaces in print.
Recognize and name all upper- and lowercase letters of the alphabet.
Recognize the distinguishing features of a sentence (e.g., first word, capitalization, ending punctuation).
Recognize the difference between letters, words, and sentences.
Recognize that different parts of a book can convey important info.
Ask and answer questions about key details in a text.
Retell stories, including key details, and demonstrate understanding of their central message or lesson.
Identify basic story elements.
Identify words and phrases in stories or poems that suggest feelings or appeal to the senses.
Use illustrations and details in a story to describe its characters, setting, or events.
With prompting and support, read prose and poetry of appropriate complexity for Papa 1( mele, oli, moʻolelo)Relate mele/oli/hula to our nohona.
Illustrate simple observations.
Create simple questions that compare data sets.
Ask and answer who, what, when, where, why, how questions about text.
Understand conclusions (presented by the kumu) drawn from data sets.
Write one simple sentence describing an observation.
Write informative/explanatory texts in which they name a topic, supply some facts about the topic, and provide some sense of closure.
Follow along (with understanding) in kumu-led data analysis.
With guidance and support from adults, develop and strengthen writing as needed by planning, revising, editing, rewriting, or trying a new approach.
Learns and uses new vocabulary appropriately.
(Haʻiʻōlelo wehewehe pāhana.1 minuke a ʻoi ka lōʻihi) -Share/explain information gathered through class-guided and/or individual research (i.e. Pāhana Hoʻopōʻaiapuni)
With guidance and support, represent addition in a variety of ways.
With guidance and support, represent subtraction in a variety of ways.
Add within 10.
Subtract within 10.
Decompose numbers less than or equal to 10 into pairs in more than one way and record each pair using a drawing or equation.
Find the number that makes 10 and record the answer with a drawing or equation.
Fluently add and subtract within 1-5.
Recognize duplicates and extend patterns.
Using objects, drawings and equations to solve word problems involving situations of adding to and putting together with unknowns.
Using objects, drawings and equations to solve subtraction word problems involving situations of taking from and taking apart with unknowns.
Using objects, drawings and equations to solve addition word problems of 3 whole numbers within 20.
Know that 8 + 2 is the same as 2 + 8 (Associative Property)
Know that you can solve 2 + 6 + 4=12 by first solving 6 + 4 to make ten so that you can add 2 + 10=12
Understand subtraction, were given 10-8 they know the answer is 2 because they know 2 and 8 make 10.
Relate Counting to addition and subtraction.
Add within 20.
Fluently subtract within 10.
Subtract within 20.
Add by my taking tens.
Subtract by decomposing a number leading to 10.
Knows the relationship between addition and subtraction.
Understand the meaning of the equal sign and determine whether a addition or subtraction equation is true or false.
Determine the unknown number in an addition or subtraction equation relating three whole numbers (ie) 8 + ? = 11
Show and understand that numbers from 11-19 represent a group of ten ones and 1, 2…9 ones
Describe measurable attributes of objects (length, weight).
Directly compare two objects to decide which object has more or less of a common attribute (i.e. lengths of 2 pencils) and describe the difference.
Classify objects into different categories; count the numbers of objects in each category and sort the categories by count.
Count to 100 by ones.
Count to 100 by tens.
Count forward from a given number within the known sequence.
Represent a number of objects with a written numeral 0-10.
Represent a number of objects with a written numeral 11-20.
Understand the relationship between numbers and quantities.
Given a number 1-20 count that many objects.
Identify whether the number of objects in one group greater than, less than, or equal to the number of objects in another group.
Compare two numbers between 1 and 10 when presented as a written numeral.
Count to 120 by ones starting at any number less than 120.
Within 120, read and write numerals.
Within 120, represent a number of objects with a written numeral.
Understand that the two digits of a two-digit number represent amounts of tens and ones.
Compare two two-digit numbers (based on place value) and decide if one is more than, less than or equal to the other and record using these symbols <, = and >.
Use place value based math strategies to help solve addition and subtraction problems within 100.
Understand that in adding two digit numbers one adds tens and tens, one and ones and sometimes it is necessary to compose a ten.
Find 10 more or 10 less than a given number using place value based thinking mentally.
Subtract multiples of 10 in the range 10-90 using place value understanding, concrete and pictorial models.
Explain reasoning for math strategies used.
Use concrete models or drawings and place value understanding to solve problems.
Describe the positions of objects using terms such as above, below, beside, in front of, behind and next to.
Identify various shapes in the environment.
Correctly name shapes (in Hawaiian) regardless of their orientations or size.
Combine simple shapes to form larger shapes.
Distinguish between defining attributes (three sided, closed) and vs non-defining attributes (color, orientation, size) of a shape.
Build and Draw Shapes.
Build two-dimensional shapes.
Build three-dimensional shapes.
Build new shapes by using other shapes.
Divide shapes into equal parts of 2 and 4 (halves and fourths).
Categorize all things into the 3 papa.
Explain (verbally) the rationale behind the categorization of things into the 3 papa.
Conduct guided observations for a period of 10 minutes.
Record observations on a data sheet utilizing check boxes, diagrams & short written descriptions.
Utilize basic tools of measure to collect and record quantitative data in the field.
Create 2-3 simple questions from observations and/or data collected. (what, where, why, how)
Complete simple graphs to display data with limited prompts.
Analyze graphs to make simple conclusions (i.e., comparisons, trends, etc.) with prompts.
Analyze longitudinal data to identify trends and patterns with prompts.
Develop simple conclusions that provide rationale for findings with prompts.
Recount and retell stories using correct story sequence (including character, setting, conflict, resolution.
With kumu support and scaffolding relate mele/oli/hula to our nohona.
Create 2-3 simple questions from observations and/or data collected (what, where, why, how)
With kumu support and scaffolding relate mele/oli/ʻōlelo noʻeau to our observations infusing Papakū Makawalu skills in the process.
Use a combination of drawing, dictating, and writing to compose informative/explanatory texts in which they name what they are writing about and supply some information about the topic.
Develop simple conclusions that provide rationale for findings with prompts
Categorize all things into the 3 papa
Record observations on a data sheet utilizing check boxes, diagrams & short written descriptions
With kumu guidance, write sentences explicitly describing data gathered. (3 pipipi wale nō i ʻike ʻia ma Puhi akā naʻe, laha nā pupukolea.)
Write sentences reflecting on observations made.
Demonstrate understanding of word relationships and nuances in word meanings.
Identify real-life connections between words and their use (ʻawaʻawa, muʻemuʻe, momona...).
Distinguish shades of meaning among closely related verbs (nou, kiloi, kiolaola) and closely related adjectives. (wīwī, hakahaka, emi, hiwihiwi)
Moʻokūʻauhau- hoʻonui ʻia
haʻiʻōlelo no ka moʻolelo o ko lākou inoa.
haʻiʻōlelo hoʻopaʻanaʻau no 2 minuke a ʻoi ka lōʻihi
hoʻomaka ka haʻiʻōlelo uluwale, he 2-4 minuke ka lōʻihi
Counting
Count to 100 by ones.
Count to 100 by tens.
Count forward from a given number within the known sequence.
Represent a number of objects with a written numeral 0-10.
Represent a number of objects with a written numeral 11-20.
Understand the relationship between numbers and quantities.
Given a number 1-20 count that many objects.
Identify whether the number of objects in one group greater than, less than, or equal to the number of objects in another group.
Compare two numbers between 1 and 10 when presented as a written numeral.
Operations and Algebraic Thinking
With guidance and support, represent addition in a variety of ways.
With guidance and support, represent subtraction in a variety of ways.
Add within 10.
Subtract within 10.
Decompose numbers less than or equal to 10 into pairs in more than one way and record each pair using a drawing or equation.
Find the number that makes 10 and record the answer with a drawing or equation.
Fluently add and subtract within 1-5.
Recognize duplicates and extend patterns.
Use addition within 100 to solve one step word problems involving situations of adding to and putting together with unknowns in all positions.
Use subtraction within 100 to solve one step word problems involving situations of taking from and taking apart with unknowns in all positions.
Use addition within 100 to solve two-step word problems involving situations of adding to and putting together with unknowns in all positions.
Use subtraction within 100 to solve two-step word problems involving situations of taking from and taking apart with unknowns in all positions.
Fluently add within 20 using mental strategies.
Know From memory all sums of two 1-digit numbers.
Determine whether a group of objects (up to 20) has an odd or even number of members.
Use repeated addition to find the sum of rectangular arrays of up to 5 rows and 5 columns.
Numbers and Operations in Base Ten
Show and understand that numbers from 11-19 represent a group of ten ones and 1, 2…9 ones
Measurement and Data
Describe measurable attributes of objects (length, weight)
Directly compare two objects to decide which object has more or less of a common attribute (i.e. lengths of 2 pencils) and describe the difference.
Classify objects into different categories; count the numbers of objects in each category and sort the categories by count.
Understand 3 digit numbers and its value
Understand that 100=10 tens
Count Within 1,000 by 5ʻs
Count Within 1,000 by 10ʻs
Count Within 1,000 by 100ʻs
Read and write numbers to 1,000 using base-ten numerals, number names and expanded form.
Compare two 3-digit numbers and record whether they are >, = and > (more than, equal, less than)
Fluently add within 100 using strategies based on place value, properties of operations and or the relationship between addition and subtraction.
Fluently subtract within 100 using strategies based on place value, properties of operations and or the relationship between addition and subtraction.
Add up to four 2-digit numbers using strategies based on place value and properties of operations.
Add and Subtract within 1000 using, place value, properties of operations and or the relationship between addition and subtraction-relate the strategy to a written method.
Understand that in adding & Subtracting three digit numbers you add or subtract in the place value ones + ones ten + tens and so on.
Mentally add 10 to a given number 100-900.
Mentally add 100 to a given number 100-900.
Mentally subtract 10 to a given number 100-900.
Mentally subtract 100 to a given number 100-900.
Explain why addition and subtraction works, using place value and the properties of operations (may support with pictures or by drawing objects)
Describe the positions of objects using terms such as above, below, beside, in front of, behind and next to.
Identify various shapes in the environment.
Correctly name shapes (in Hawaiian) regardless of their orientations or size.
Combine simple shapes to form larger shapes.
Recognize and draw shapes with specified attributes.
Identify triangles, quadrilaterals, pentagons, hexagons and cubes.
Partition a rectangle into rows and columns of same size squares and count to find the total number of them.
Partition Circles and Squares into equal parts of 2, 3 or 4.
Describe a whole as two halves, three thirds etc.
Recognize that equal shares of identical wholes need not have the same shape.
Categorize all things into the 3 papa.
Write simple sentences explaining the rationale behind the categorization of things into the 3 papa.
Conduct self-directed observations for a period of 10 minutes.
Record observations on a data sheet utilizing check boxes & written descriptions.
Utilize a variety of tools of measure to collect and record quantitative data in the field.
Create 3-5 simple questions from observations and/or data collected (what, where, why, how) w/ prompts.
Create simple graphs to display data.
Analyze graphs to make simple conclusions that answer essential questions (i.e., comparisons, trends, etc.) w/written prompts.
Analyze longitudinal data to identify trends and patterns with limited prompts.
Develop simple conclusions that provide rationale for findings w/ prompts.
Recount stories.
Describe characters.
Distinguish point of view.
Ask and understand questions to demonstrate understanding of text;refer to text to answer questions and to draw inferences.
With kumu support relate mele/oli/hula to our nohona.
Create 3-5 simple questions from observations and/or data collected (what, where, why, how) w/ prompts.
With kumu support relate mele/oli/ʻōlelo noʻeau to our observations infusing Papakū Makawalu skills in the process.
Analyze graphs to make simple conclusions that answer essential questions (i.e., comparisons, trends, etc.) w/written prompts.
Develop simple conclusions that provide rationale for findings w/ prompts.
Categorize all things into the 3 papa.
Write simple sentences explaining the rationale behind the categorization of things into the 3 papa.
Record observations on a data sheet utilizing check boxes & written descriptions.
With kumu guidance, write an informational paragraph describing data gathered. OR Organize observations made into a narrative paragraph.
Relate ʻōlelo noʻeau where applicable to writing.
E koho i nā huaʻōlelo Hawaiʻi kikoʻī i launa kūpono me ka manaʻo. Carefully choose appropriate Hawaiian vocabulary to convey meaning.
E makaʻala i ka ʻokoʻa ma waena o ka ʻōlelo waha a me ke kākau ʻana; ke mele a me ka moʻolelo…
Be mindful of the differences in communication thru writing and speaking; the difference in format and word choice in poetry and prose.
Demonstrate understanding of word relationships and nuances in word meanings.
E makaʻala i ke kaona ma ka ʻōlelo; he aha ka manaʻo kūʻike? he aha ke kaona o ia manaʻo? ( Figurative vs. literal meaning)
Identify real-life connections between words and their use (e hoakāka i kekahi lekapī i hiki ke hana hou ʻia, e hōʻike i ke kaʻinahana ma ka māla kalo…)
E hō’ike i nā huaʻōlelo ʻokoʻa no ka hoakāka ʻana i ke ʻano o ka manaʻo; ke ʻano o ka naʻau: (maopopo, ʻike leʻa, mahuʻi, piliwi, hilinaʻi, lohe ʻia, pāhaʻohaʻo, āiwaiwa, kāhāha…)
Haʻiʻōlelo hoʻopaʻanaʻau no 3 minuke a ʻoi ka lōʻihi; haʻiʻōlelo uluwale
Numbers and Operations: Fractions
Understand a fraction of one whole broken into parts. Part-whole relationship.
Understand a fraction on a number line and represent a fraction on a number line.
Recognize and Generate simple equivalent fractions.
Explain why fractions are equivalent by using a visual fraction model.
Express whole numbers as fractions eg 3/3 = 1 whole or 3/1 = 3
Compare fractions by reasoning of their size to see whether the two fractions are greater than, less than or equal to each other. Show understanding by using symbols < , > or =.
Use visual fraction model.
Use place value understanding to round whole numbers to the nearest 10.
Use place value understanding to round whole numbers to the nearest 100.
Use different math strategies to add within 1000.
Use different math strategies to subtract within 1000.
Use place value understanding to multiply one-digit whole numbers by 10 between 10-90.
Interpret products of whole number e.g. 5X7 is 5 groups of 7 objects each.
Interpret whole number quotients e.g. when 35 objects need to be split into 5 groups there will be 7 objects per group.
Use multiplication within 100 to solve word problems involving equal groups, arrays and measurement quantities with a symbol for the unknown, use drawings and equations.
Use division within 100 to solve word problems involving equal groups, arrays and measurement quantities with a symbol for the unknown, use drawings and equations.
Determine and unknown quantity in multiplication or division tree. E.g. 5X ? = 40
Know that 4X6 is same as 6X4 (commutative property of multiplication)
Know that 3X5X2 can be found by first multiplying 3X5=15 then 15X2= 30 (associative property of multiplication)
Know that 8X5=40 and 8X2=16, one can find 8 X (5+2)= (8X5) + (8X2)= 40 + 16= 56 (distributive property)
Find quotient in division by finding the two factors that are multiplied to make the whole. E.g. 32÷ 8 the answer can be found by finding the factor when multiplied by 8 makes 32.
Fluently Multiply within 100 by using strategies such as the relationship between multiplication and division for properties of operations.
Know from memory all products of one-digit numbers.
Solve two-step word problems using the four operations.
Identify arithmetic patterns in addition and multiplication tables and explain using properties of operations.
Tell and write time to the nearest minute.
Measure time intervals
Solve word problems involving addition and subtraction of the time intervals in minutes (on a number line)
Measure and estimate liquid volumes using grams (g), kilograms (kg) and liters (l).
Measure and estimate masses of objects using grams (g) and kilograms (kg).
Solve one-step word problems involving masses using the four operations and by using drawings.
Solve one-step word problems involving volumes using the four operations and by using drawings.
Draw a scaled picture graph.
Draw a scaled bar graph.
Solve one-step how many more or less problems by looking at a scaled bar graph.
Generate measurement data by measuring lengths using rulers marked with halves and fourths of an inch.
Show data my making a line plot with correlating whole, halves and fourths marked on scale.
Recognize area as attribute of plane figures.
Measure areas by counting unit squares.
Find the area of a rectangle by tiling it and showing that the area can be found by multiplying the side by length.
Understand that an area can be found by finding the sum of two parts of the rectangle that make up the whole.
Solve real-world and mathematical problems involving perimeters of polygons.
Recognize that shapes in different categories share similar attributes e.g. 4 sided
Understand that shapes with shared attributes can define a larger category e.g. quadrilaterals.
Recognize that squares, rectangles and rhombuses are quadrilaterals.
Draw other quadrilaterals that do not belong to the above sub categories.
Partition shapes into parts with equal areas, ex
Categorize all things into the 3 papa.
Write a paragraph explaining the rationale behind the categorization of things into the 3 papa.
Differentiate between literary research questions and investigative questions with prompts.
Conduct self-directed observations for a period of 15 minutes.
Record observations on a data sheet.
Summarize observations.
Utilize a variety of tools of measure to collect and record quantitative data in the field.
Make predictions tied to kilo activities with guidance from kumu.
Create 3-5 simple questions from observations and/or data collected (what, where, why, how)
Use technology to create simple graphs to display data with limited prompts.
Analyze graphs to make simple conclusions that answer inquiry questions (i.e., comparisons, trends, etc.)
Analyze longitudinal data to identify trends and patterns with limited prompts.
Develop simple conclusions that provide rationale for findings with prompts.
Read & interpret a variety of grade level literature in Hawaiian & in English, (ranging from grades K-4), with Kumu support & scaffolding, as it relates to ongoing Papakū Makawalu grade level focus.
With kumu support and scaffolding, refer to details and examples in a text (mele/oli/ʻōlelo noʻeau, and moʻolelo-ʻŌlelo Hawaiʻi and English) to explain what the text says explicitly and when drawing inferences from the text.
Determine the meaning of general academic and domain-specific words or phrases in a text relevant to a grade 4 topic or subject area.
Interpret information presented visually, orally, or quantitatively (e.g., in charts, graphs, diagrams, time lines, animations, or interactive elements on Web pages) and explain how the information contributes to an understanding of the text in which it appears.
Integrate information from two texts on the same topic in order to write or speak about the subject knowledgeably.
Determine the main idea of a text and explain how it is supported by key details; summarize the text.
With kumu support and scaffolding, reference mele/oli/ʻōlelo noʻeau appropriately linked to the text actively infusing Papakū Makawalu skills in the process.
Write a 5 paragraph essay following appropriate format and function
Write informative/explanatory texts to examine a topic and convey ideas and information clearly with teacher guidance.
Recall relevant information from experiences or gather relevant information from observations, print and/or digital sources; take notes and categorize information, and provide a list of sources.
Draw evidence from data collection, literary or informational texts to support analysis, reflection, and research.
Utilize the makawalu process with kumu guidance to deconstruct unfamiliar words in Hawaiian within the context of a given text (mele/oli/moʻolelo/atikala) to gain understanding.
Determine or clarify the meaning of unknown and multiple-meaning words and phrases based on grade 4 reading and content, choosing flexibly from a range of strategies.
Demonstrate understanding of figurative language, word relationships, and nuances in word meanings.
Demonstrate command of the conventions of standard English & Hawaiian grammar and usage when writing or speaking.( exception English grammar & speaking will fall within a range of grades K-4)
Work collaboratively within a group and express thoughts and ideas based on previous knowledge and synthesize with current discussion.
Orally and or visually report on a topic or text, or present an opinion, sequencing ideas logically and using appropriate facts and relevant, descriptive details to support main ideas or themes to a variety of audiences.
haʻiʻōlelo uluwale 4 a ‘oi minuke ka lōʻihi
(Expectations in this domain are limited to fractions with denominators 2,3,4,5,6,8,10,12,100.)
Understand a fraction on a number line and represent a fraction on a number line.
Explain why fraction a/b is equivalent to a fraction (nxa)/(nxb); using multiples to find equivalent fractions, by using visual fraction models.
Be aware and observe the relationship between how the number of parts and size differ even though the fractions are the same size.
Compare two fractions with different denominators or numerators by creating common denominators or numerators or by comparing to a benchmark fraction such as ½.
Recognize that in order to compare fractions and have it be valid they need to refer the same whole
Be able to record fraction comparisons with these symbols <,> or = (more than, less than or equal)
Understand addition and subtraction of fractions as joining and separating parts referring to the same whole.
Decompose a fraction into a sum of fractions of the same whole using an equation. Justify decomposition by using a visual fraction model.
Understand that a mixed number is a combination of multiple wholes and parts.
Add and subtract mixed numbers with like denominators.
Solve word problems involving addition and subtraction of fractions to the same whole and having like denominators.
Multiply a fraction by a whole number. e.g understand that 5/4 is 5 X ¼ as well as 3 X (2/5) is the same as 6 X (1/5)
Solve word problems involving multiplication of fractions by a whole number.
Express a fraction with denominator 10 as equivalent fraction with denominator 100. e.g 3/10 as 30/100 and add 30/100 + 4/100=34/100
Use decimal notation for fractions with denominators 10. e.g .62 is written as 62/100
Understand foundational knowledge of decimals using place value knowledge.
Locate a decimal on a number line diagram.
Compare two decimals to hundredths by reasoning about their size. Use symbols <,> and = to show relationship.
(all multi-digit numbers will be less than 1,000,000).
Recognize in a multi-digit whole number that one place value is 10 times that of the place value before it. e.g. 700÷70=10
Read and write multi-digit whole number using base ten numerals and expanded form.
Compare two multi-digit whole numbers and determine if one number is <,> or = to the other. (more than, less than or equal to)
Use place value understanding to round whole numbers to any place.
Fluently add multi-digit whole numbers using the standard algorithm (a range of algorithms may be used)
Fluently subtract multi-digit whole numbers using the standard algorithm (a range of algorithms may be used)
Multiply a whole number up to 4 digits by a one-digit whole number, using strategies based on place value and properties of operations.
Multiply two 2-digit numbers, using strategies based on place value and properties of operations.
Divide 4 digit whole numbers by a one-digit whole number to find quotients and remainders, using strategies based on place value and properties of operations.
Illustrate and explain calculations by using equations, drawings, rectangular arrays and or area models.
(For all word problems use drawings and equations with a symbol for the unknown number to represent the problem)Interpret whole number quotients e.g. when 35 objects need to be split into 5 groups there will be 7 objects per group.
Interpret a multiplication equation e.g. 35 is 5 times as many as 7 or 35 is 7 times as many as 5.
Solve word problems with multiplicative comparison e.g. Liko picked for apples. Nani picked 7 times as many. How many apples did they pick all together?
7X4=28 (4.OA.2)
Distinguish between multiplicative comparison vs additive comparison. e.g. Additive: How many more or less is there.
Multiplicative: How many more times is there.
Solve multistep word problems posed with whole numbers and having whole-number answers using the four operations.
Solve multistep word problems posed with whole numbers and having whole-number answers with remainders using the four operations.
Use a letter in equations to stand for the unknown quantity.
Find all factor pairs for a whole number in the range 1-100.
Recognize that a whole number is a multiple of each of its factors.
Determine whether a given whole number in range 1-100 is a multiple of a given one-digit number.
Determine whether a given whole number in range 1-100 is a prime or composite number.
Generate a number or shape pattern that follows a given rule e.g. “add 3
Identify higher level patterns within a pattern e.g. in a “add 3” pattern the numbers alternate between odd and even numbers.
Know relative sizes of measurement units within one system of units including km, m, cm; kg, g; lb , oz; l, ml; hr, min, sec.
Be able to do measurement conversions via a table for units within a single system e.g. convert from km to m to cm
Know that something that is 4ft is also 48in in length as well as be able to say 1ft is 12 times as long as 1in.
Use the four operations to solve word problems with whole numbers, simple fractions and decimals; in the different areas of measurement. (distance, time, money, liquid volumes, mass)
Apply area and perimeter formulas for rectangles in real world and mathematical problems.
Make a line plot to display a data set of measurements in fractions of a unit (1/2, ¼, 1/8).
Solve problems involving addition and subtraction of fractions by using information presented in line plots. E.g. telling the difference between the smallest and shortest insects measured and plotted.
Recognize that angles as geometric shapes that are formed wherever two rays (lines) share a common endpoint.
Understand concepts of angle measurement.
Measure angles in whole-number degrees using a protractor.
Sketch angles of specified measure
Recognize angle measure as additive. (when a single angle is decomposed, the angle measure of two parts may be added together to know the whole angle)
Solve addition and subtraction problems to find unknown angles. Represent with an equation with a symbol for the unknown angle measure.
Draw points, lines, line segments, rays, angles (right, obtuse, acute) and perpendicular and parallel line.
Identify points, lines, line segments, rays, angles (right, obtuse, acute) and perpendicular and parallel lines in two-dimensional figures.
Use points, lines, line segments, rays, angles (right, obtuse, acute) and perpendicular and parallel line to classify two-dimensional figures.
Recognize a line of symmetry for a two dimensional figure and know that it splits the figure into two exact matching parts.
Identify line symmetric figures.
Draw lines of symmetry.
Categorize all things into the 3 papa.
Write a paragraph explaining the rationale behind the categorization of things into the 3 papa.
Teach how to categorize all things into the 3 papa.
Differentiate between literary research questions and investigative questions with limited prompts.
Conduct self-directed observations for a period of 15 minutes.
Record observations on a data sheet.
Summarize observations.
Utilize a variety of tools of measure to collect and record quantitative data in the field.
Make predictions tied to kilo activities.
Create 3-5 inquiry questions from observations and/or data collected (what, where, why, how) with prompts.
Use technology to create simple graphs to display data.
Analyze graphs to make conclusions that answer inquiry questions (i.e., comparisons, trends, etc.)
Analyze longitudinal data to identify trends and patterns with limited prompts.
Develop simple conclusions that provide rationale for findings with limited prompts.
Identify interactions between the 3 papa with prompts.
Read & interpret a variety of grade level literature in Hawaiian & in English, (ranging from grades 1-5), with Kumu support & scaffolding, as it relates to ongoing Papakū Makawalu grade level focus.
With kumu support as needed, reference specific lines or sections in mele/oli/ʻōlelo noʻeau and English texts or stories appropriately linked to the text to demonstrate understanding.
Draw on information from multiple print or digital sources, demonstrating the ability to locate an answer to a question quickly or to solve a problem efficiently.
Integrate information from several texts on the same topic in order to write or speak about the subject knowledgeably.
By the end of the year, read and comprehend informational texts, including history/social studies, science, and technical texts, at the high end of the grades 4-5 text complexity band independently and proficiently.
Determine two or more main ideas of a text and explain how they are supported by key details; summarize the text. With kumu support as needed, reference mele/oli/ʻōlelo noʻeau appropriately linked to the text actively infusing Papakū Makawalu skills in the process.
Write a 5 paragraph essay following appropriate format and function
Write informative/explanatory texts to examine a topic and convey ideas and information clearly with minimal teacher guidance.
Recall relevant information from experiences or gather relevant information from print and digital sources; summarize or paraphrase information in notes and finished work, and provide a list of sources.
Draw evidence from data collection, literary or informational texts to support analysis, reflection, and research.
Utilize the makawalu process with some kumu guidance to deconstruct unfamiliar words and phrases in Hawaiian within the context of a given text (mele/oli/moʻolelo/atikala) to gain understanding.
Determine or clarify the meaning of unknown and multiple-meaning words and phrases based on grade 5 reading and content, choosing flexibly from a range of strategies.
Demonstrate understanding of figurative language, word relationships, and nuances in word meanings.
Demonstrate command of the conventions of standard English & Hawaiian grammar and usage when writing or speaking.( exception English grammar & speaking will fall within a range of grades 1-5)
Work collaboratively within a group and express thoughts and ideas based on previous knowledge and synthesize with current discussion.
Orally and or visually report on a topic or text, or present an opinion, sequencing ideas logically and using appropriate facts and relevant, descriptive details to support main ideas or themes to a variety of audiences.
haʻiʻōlelo uluwale 5 a ‘oi minuke ka lōʻihi.
Add fractions with unlike denominators.
Subtract fractions with unlike denominators.
Solve word problems involving addition of fractions with like and unlike denominators.
Solve word problems involving subtraction of fractions with like and unlike denominators.
Haumāna will use number sense of fractions and be able to assess the reasonableness of answer. ie 2/5 + ½ = 3/7 is incorrect because 3/7< ½
Interpret a fraction as division of the numerator by the denominator.
Solve word problems involving division of whole numbers leading to answers in the form of fractions or mixed numbers.
Multiply a fraction by a whole number.
Multiply a fraction by a fraction.
Find the area of a rectangle by multiplying fractional side lengths and using unit squares (tiling).
The haumāna will understand that when multiplying a fraction less than one by a whole number the product (answer) will be less than the original whole number.
The haumāna will understand that when multiplying a fraction more than one by a whole number the product (answer) will be more than the original whole number.
Solve real world problems involving multiplication of fractions and mixed numbers e.g., by using visual fraction models or equations to represent the problem.
Create story contexts involving division of a unit fraction by a whole number. Using the relationship between multiplication and division to explain.
Create story contexts involving division of a whole number by a unit fraction. Using the relationship between multiplication and division to explain.
Solve real world problems involving division of fractions by non-zero whole numbers and whole numbers by unit fractions e.g., by using visual fraction models or equations to represent the problem.
(all multi-digit numbers will be less than 1,000,000).
Recognize in a multi-digit whole number that one place value is 10 times that of the place value before it. e.g. 700÷70=10
Read and write multi-digit whole number using base ten numerals and expanded form.
Compare two multi-digit whole numbers and determine if one number is <,> or = to the other. (more than, less than or equal to)
Use place value understanding to round whole numbers to any place.
Fluently add multi-digit whole numbers using the standard algorithm (a range of algorithms may be used)
Fluently subtract multi-digit whole numbers using the standard algorithm (a range of algorithms may be used)
Multiply a whole number up to 4 digits by a one-digit whole number, using strategies based on place value and properties of operations.
Multiply two 2-digit numbers, using strategies based on place value and properties of operations.
Divide 4 digit whole numbers by a one-digit whole number to find quotients and remainders, using strategies based on place value and properties of operations.
Illustrate and explain calculations by using equations, drawings, rectangular arrays and or area models.
Understand the order of operations.
Compute expressions in parenthesis.
Generate two numerical patterns using two given rules. i.e. add 3, add 6
Identify ordered pairs that fit a given pattern. ie If rule is add 3 then (2,5) is an ordered pair that fits that rule.
Plot the ordered pairs, compare and informally explain the patterns.
Number and Operations in Base Ten (Numbers to a 1,000,000)
Haumāna understand the value of the digit is 10 times more as you move to left.
Haumāna understand the value of the digit is 1/10 when you move to the right.
Haumāna are able to explain the relationship between the amount of zeros a number has when working with 10 to a certain power.
For example, 10 to the 3rd power means there will be 3 zeros or 10X10X10=1,000 or 10 to the 4th power is four zeros and so on.
Use place value understanding to round decimals to any place.
Fluently multiply multi-digit whole numbers using the standard algorithm.
Understand the meaning of division based on place value.
Be able to divide a four-digit number by a digit number using place value understanding.
Divide a 2-digit or 3-digit number by a 2-digit number when the quotient is 2 digits.
Divide a 4-digit number by a 2-digit whole number.
Add decimals to hundredths using concrete models or drawings and strategies based on place value, properties of operations and/or the relationship between addition and subtraction.
Subtract decimals to hundredths using concrete models or drawings and strategies based on place value, properties of operations and/or the relationship between addition and subtraction.
Multiply decimals to hundredths using concrete models or drawings and strategies based on place value, properties of operations and/or the relationship between addition and subtraction.
Divide decimals to hundredths using concrete models or drawings and strategies based on place value, properties of operations and/or the relationship between addition and subtraction.
Relate strategy to a written method and explain the reasoning used.
Convert measurement units within the same measurement system (i.e. cm to m)
Solve multi-step measurement real world problems.
Make a line plot to display a data set of measurements in fractions of a unit (1/2, ¼, 1/8).
Use operations on fractions for this grade to solve problems information presented in line plots.
Recognize volume as an attribute of solid figures.
Understand that a “unit cube” can be used to measure the volume of a figure.
Understand that a solid figure can be packed without gaps or overlaps with “unit cubes” to know the volume.
Measure volumes by counting unit cubes using cubic cm, cubic in, cubic ft and improvised units.
Discover and understand that the volume of a rectangular prism is V=l x W x H by packing unit cubes into a rectangular prism.
Apply volume formula in solving real world and mathematical problems.
Use the concept that volume is additive to find the volumes of real world figures.
Create a x and y coordinate system using intersecting perpendicular lines.
Be able to locate a point on this coordinate system by giving an ordered pair of (x,y) numbers.
Represent real world and mathematical problems by graphing points in the first quadrant of this coordinate plane.
Understand that attributes belonging to a category of two dimensional figures also belong to all subcategories of that category. I.e. all rectangles have four right angles and squares are rectangles, so all squares have four right angles.
Classify two-dimensional figures in hierarchy based on properties.
Categorize things into the 3 papa from simple written texts (i.e., ʻōlelo noʻeau) with kumu assistance
Write a paragraph explaining the rationale behind the categorization of things into the 3 papa
Teach how to categorize all things into the 3 papa
Differentiate between literary research questions and investigative questions with prompts
Conduct self-directed observations for a period of 15 minutes
Record observations on a data sheet
Summarize observations
Utilize a variety of tools of measure to accurately collect and record quantitative data in the field (w/supervision)
Create inquiry questions from observations and/or data collected. (what, where, why, how)
Use technology to create simple graphs to display data.
Analyze graphs to make conclusions that answer inquiry questions (i.e., comparisons, trends, etc.)
Analyze longitudinal data to identify trends and patterns with limited prompts.
Develop simple conclusions that provide rationale for findings with limited prompts.
Apply makawalu skills to an inquiry class project.
Identify interactions between the 3 papa with teacher assistance.
Field questions regarding the information presented.
Read & interpret a variety of grade level literature in Hawaiian & in English, (ranging from grades 1-6), with Kumu support & scaffolding, as it relates to ongoing Papakū Makawalu grade level focus.
Read, ( at current reading level), from a variety of sources to obtain & analyze information in regards to the historical context needed to write the components included in the Scientific Inquiry project.
Conduct a Scientific Inquiry group Project, with teacher guidance. Individual written components include, Introduction, Methodology, Data Analysis, & Conclusion.
Write a 5-7 paragraph essay, with kumu guidance, in response to experiences & literature.
Utilize the writing process, planning, writing, revising, rewriting & editing.
Demonstrate command of the conventions of standard English & Hawaiian grammar and usage when writing or speaking.( exception English grammar & speaking will fall within a range of grades 1-6)
Present Scientific Inquiry Project to classmates, parents & outside judges.
Understand the concept of a ratio and use ratio language to describe a ratio relationship between two quantities. For example, "The ratio of wings to beaks in the bird house at the zoo was 2:1, because for every 2 wings there was 1 beak." "For every vote candidate A received, candidate C received nearly three votes.”
Understand the concept of a unit rate a/b associated with a ratio. For example, “This recipe has a ratio of 3 cups of flour to 4 cups of sugar, so there is 3/4 cup of flour for each cup of sugar.” “We paid $75 for 15 hamburgers, which is a rate of $5 per hamburger.”
Use ratio and rate reasoning to solve real-world and mathematical problems.
Solve unit rate problems including those involving unit pricing and constant speed. For example, if it took 7 hours to mow 4 lawns, then at that rate, how many lawns could be mowed in 35 hours? At what rate were lawns being mowed?
Find a percent of a quantity as a rate per 100 (e.g., 30% of a quantity means 30/100 times the quantity); solve problems involving finding the whole, given a part and the percent.
Use ratio reasoning to convert measurement units; manipulate and transform units appropriately when multiplying or dividing quantities.
Compute division of fractions accurately.
Solve division of fractions by fractions word problems using standard algorithm accurately.
Solve division of fractions by fractions word problems using visual models accurately.
Fluently divide multi-digit numbers using the standard algorithm.
Fluently add multi digit decimals using the standard algorithm.
Fluently subtract multi digit decimals using the standard algorithm.
Fluently multiply multi digit decimals using the standard algorithm.
Fluently divide multi digit decimals using the standard algorithm.
Find the greatest common factor of two whole numbers less than or equal to 100.
Find the least common multiple of two whole numbers less than or equal to twelve.
Find the greatest common factor of two whole numbers less than or equal to 100 and the least common multiple of two whole numbers less than or equal to twelve.
Use the distributive property to express a sum of two whole numbers 1-100 with a common factor as a sum of two whole numbers with no common factor. For example 36 + 8 as 4(9+2)
Understand that positive and negative numbers are used together to describe quantities having opposite directions or values.
Use positive and negative numbers to represent quantities in real-world context, explaining the meaning of zero in each situation.
Understand a rational number as a point on the number line.
Plot negative numbers on a number line.
Plot negative coordinate axes on a plane.
Recognize opposite signs of numbers as indicating locations on opposites sides of 0 on the number line.
Recognize that the opposite of the opposite of a number is the number itself.
Understand signs of numbers in ordered pairs as indicating locations in quadrants of the coordinate plane.
Recognize that when two ordered pairs differ only by signs, the locations of the points are related by reflections across one or both axes.
Find and position integers and other rational numbers on a horizontal or vertical number line diagram.
Find and position pairs of integers and other rational numbers on a coordinate plane.
Understand ordering of rational numbers.
Understand absolute value of rational numbers.
Interpret statements of inequality as statements about the relative position of two numbers on a number line diagram.
Write, interpret and explain statements of order for rational numbers in real world contexts.
Understand the absolute value of a rational number as its distance from 0 on the number line.
Interpret absolute values in real world situations.
Distinguish comparisons of absolute value from statements about order.
Solve real world and mathematical problems by graphing points in all four quadrats of the coordinate plane.
Include use of coordinates and absolute value to find distances between points with the same first coordinate or the same second coordinate.
Write and evaluate numerical expressions involving whole-number exponents.
Write, read, and evaluate expressions in which letters stand for numbers.
Write expressions that record operations with numbers and with letters standing for numbers. For example, express the calculation: Subtract y from 5” as 5 – y.
Identify parts of an expression using mathematical terms (sum, term, product, factor, quotient, coefficient).
Evaluate expressions at specific values of their variables. Include expressions that arise from formulas used in real-world problems.
Perform arithmetic operations, including those involving whole-number exponents, in the conventional order when there are no parentheses to specify a particular order (Order of Operations). For example, use the formulas V = s3 and A = 6 s2 to find the volume and surface area of a cube with sides of length s = 1/2.
Apply the properties of operations as strategies to generate equivalent expressions. For example, apply the distributive property to the expression 3(2 + x) to produce the equivalent expression 6 + 3x; apply properties of operations to y + y + y to produce the equivalent expression 3y.
Identify when two expressions are equivalent (i.e., when the two expressions name the same number regardless of which value is substituted into them). For example, the expressions y + y + y and 3y are equivalent because they name the same number regardless of which number y stands for.
Understand solving an equation or inequality as a process of answering a question: which values from a specified set, if any, make the equation or inequality true? Use substitution to determine whether a given number in a specified set makes an equation or inequality true.
Use variables to represent numbers and write expressions when solving a real-world or mathematical problem.
Understand that a variable can represent an unknown number.
Understand that a variable can, depending on the purpose at hand, be any number in a specified set.
Solve real-world and mathematical problems by writing and solving equations of the form x + p = q and px = q for cases in which p, q and x are all nonnegative rational numbers.
Write an inequality of the form x > c or x < c to represent a constraint or condition in a real-world or mathematical problem.
Recognize that inequalities of the form x > c or x < c have infinitely many solutions.
Represent solutions of such inequalities on number line diagrams.
Use variables to represent two quantities in a real-world problem that change in relationship to one another; write an equation to express one quantity, thought of as the dependent variable, in terms of the other quantity, thought of as the independent variable.
Analyze the relationship between the dependent and independent variables using graphs and tables, and relate these to the equation. For example, in a problem involving motion at constant speed, list and graph ordered pairs of distances and times, and write the equation d = 65t to represent the relationship between distance and time.
Find area of right triangles.
Find the area of other types of triangles.
Find the area of special quadrilaterals.
Find the area of polygons.
Find the area of the above shapes by composing into rectangles or decomposing into triangles and other shapes.
Apply the above techniques in the context of solving real-world and mathematical problems.
Find the volume of a right rectangular prism with fractional edge lengths.
Apply the formulas V = l w h and V = b h to find volumes of right rectangular prisms with fractional edge lengths.
Apply the above formula to the context of solving real-world and mathematical problems.
Draw polygons in the coordinate plane given coordinates for the vertices.
Use the coordinates of a polygon to find the length of a side joining points with the same first coordinate or the same second coordinate.
Apply the above techniques in the context of solving real-world and mathematical problems.
Represent three-dimensional figures using nets made up of rectangles.
Represent three-dimensional figures using nets made up of triangles.
Use the net of a rectangle to find the surface area.
Use the net of a triangle to find the surface area.
Apply these techniques in the context of solving real-world and mathematical problems.
Recognize a statistical question as one that anticipates variability in the data related to the question and accounts for it in the answers. For example, "How old am I?" is not a statistical question, but "How old are the haumāna in my school?" is a statistical question because one anticipates variability in haumāna' ages.
Understand that a set of data collected to answer a statistical question has a distribution which can be described by its center, spread, and overall shape.
Recognize that a measure of center for a numerical data set summarizes all of its values using a single number.
Measure of variation describes how its values vary using a single number.
Display numerical data in plots on a number line, including dot plots, histograms, and box plots.
Summarize numerical data sets in relation to their context, such as by:
Categorize things into the 3 papa from written texts (i.e., mo’olelo)
Write a paragraph explaining the rationale behind the categorization of things into the 3 papa
Teach how to categorize all things into the 3 papa
Differentiate between literary research questions and investigative questions with limited prompts
Conduct self-directed observations for a period of 15 minutes
Utilize the practice of kilo outside of the school environment
Record detailed observations on a data sheet
Summarize observations
Utilize a variety of tools of measure to accurately collect and record quantitative & qualitative data in the field (w/supervision)
Create inquiry questions from observations and/or data collected (what, where, why, how)
Use technology to create simple graphs to display data
Analyze graphs to make conclusions that answer inquiry questions (i.e., comparisons, trends, etc.)
Analyze longitudinal data to identify trends and patterns with limited prompts
Develop simple conclusions that provide rationale for findings with limited prompts
Apply makawalu skills to a small group inquiry project
Identify interactions between the 3 papa with limited teacher assistance
Field questions regarding the information presented
Read & interpret a variety of grade level literature in Hawaiian & in English, (ranging from grades 3-7), with Kumu support, as it relates to ongoing Papakū Makawalu grade level focus.
Read from a variety of sources (at current grade level), to obtain, analyse and synthesize information as it relates to the historical context needed to write the components included in the Scientific Inquiry project.
Conduct as an individual, or in pairs a Scientific
Inquiry Project with a mentor & or Kumu supervision. Individual written components to include, introduction, Methodology, Data Analysis, & Conclusion.
Write a 5-7 paragraph narrative fiction, or Poetry utilizing graphic organizer, & relating to some aspect of the Scientific Inquiry Project
Utilizing the writing process, planning, writing, revising, rewriting, & editing.
Demonstrate command of the conventions of standard English & Hawaiian grammar and usage when writing or speaking.( exception English grammar & speaking will fall within a range of grades 3-7)
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Present Scientific Inquiry Project & Narrative Fiction or Poetry to classmates, parents, & outside judges.
Combine opposite numbers on a number line
Combine opposite rational numbers on a number line
Combine opposite quantities to make zero using a number line
Combine opposite quantities to make zero on a number line
Add integers using a number line
Add integers with the same signs
Add integers with different signs
Find the additive inverse using an equation
Identify rational numbers
Convert unit fractions to a decimal
Convert fraction and mixed numbers to decimals
Multiply positive and negative integers on a number line
Multiply two positive or two negative integers on a number line
Multiply sets of integers using the associative property on a number line
Multiply proper fractions
Multiply to divide proper and improper fractions
Use addition and subtraction to solve word problems involving decimals
Use addition and subtraction to solve word problems involving fractions
Use addition and multiplication to solve word problems with rational numbers
Use addition and division to solve word problems with rational numbers
Simplify expressions with order of operations
Simplify an expression by distributing a negative
Factor an expression
Simplify expressions using distributive and combining like terms
Simplify an expression with a fraction using the distributive property
Simplify an expression with a fraction by adding or subtracting terms with fractions
Add linear expressions by combining like terms
Subtract linear expressions by combining like terms
Expand linear expressions using distributive property
Expand linear expressions with fractions using the distributive property
Factor linear expressions
Rewrite an expression by expanding it
Identify equivalent expressions using substitution
Write an expression to find the cost of an item with tax
Write an expression to find the cost of a discounted item
Write a percent markup expression
Approach a multi-step problem using steps
Solve problems using a chart
Solve problems by writing and solving equations
Estimate to check reasonableness
Solve multi-step problems using order of operations
Solve multi-step problems by creating diagrams
Solve multi-step problems with positive and negative fractions
Solve word problems with positive and negative fractions
Solve multi-step problems with positive and negative decimals using order of operations
Solve multi-step problems with positive and negative decimals using mathematical reasoning
Use order of operations to solve multi-step problems
Use a bar model to write and solve equations
Solve an equation using inverse operations
Convert a real-world situation into an equation
Write an inequality from a word problem
Solve inequalities with inverse operations
Represent an inequality solution set on a number line
Calculate a unit rate with two fractions using division
Analyze a situation using a rate table
Graph a proportional relationship using a table
Identifying proportional relationships by examining a graph
Identifying proportional relationships by examining the origin
Evaluate specific points on a graph of a proportional relationship
Describe the relationship between measures by examining a graph
Quantify the relationship of two proportional measures
Determine the unit rate of a proportional relationship using a graph
Answer questions about a proportional relationship using a graph
Estimate a percent value using a bar model
Calculate percent of a number using a proportion model
Solve percent of a number problems using a proportion model
Apply taxes, tips, and discounts using a proportion and scale factor
Calculate percent increase and decrease in context
Solve ratio and percent problems using a proportion
Compute successive percentages using proportions and equations
Find amount of change and final amount, given percent of change and original amount
Find percent of change and what percent the final amount is of the original amount
Find original amount and amount of change, given percent of change and final amount
Solve problems with taxes using proportions
Solve problems with tips using proportions
Find the percent of decrease using a proportion
Find the percent of increase using a proportion
Identify a random sample.
Identify a representative sample.
Make inferences about a population by analyzing random samples.
Use proportional reasoning to make estimates about a population.
Assess whether an inference is valid by analyzing data.
Make estimates about a population using the mean of multiple samples.
Compare the means and mean absolute deviations of two data sets.
Compare medians and inter-quartiles of two data sets.
Use variability and measures of center to persuade.
Analyze deceptive advertising using measures of center and variability.
Compare populations using mean.
Compare populations using median.
Make inferences about range.
Compare inter-quartile range using box plots.
Compare two populations using mean absolute deviation.
Calculate the probability of an event by creating a ratio.
Describe the probability of an event using a number line.
Calculate probability of an event by making a sum of 1.
Find the experimental probability by creating a ratio.
Compare experimental and theoretical probability to interpret data.
Predict the frequency of an even using results from experiments.
Predict the frequency of an even using the theoretical probability.
Analyze the probability of an event by assigning equal probability to all outcomes.
Find the probability of events with multiple possibilities.
Understand the law of large numbers by comparing experimental results to the theoretical probability.
Explain discrepancies in results from probability model by comparing the experimental and theoretical probabilities.
Analyze independent and dependent events.
Find the probability of a compound even by creating an organized list.
Find the probability of a compound event by creating a tree diagram.
Find the probability of a compound event by creating a table.
Identify elements of the 3 papa from a variety of basic written texts (i.e., oli, moʻolelo, etc.) with prompts
Differentiate between literary research questions & investigative questions
Conduct self-directed observations focusing on an inquiry investigation
Utilize the practice of kilo outside of the school environment
Record detailed observations on a data sheet
Determine the appropriate tools of measure to collect and record quantitative & qualitative data in the field
Deconstruct ʻōlelo noʻeau & provide verbal & written explanation
Orally present pāhana nīele findings to peers, kumu & experts using a display board
Identify interactions between the 3 papa
Participate in guided makawalu discussions
Field questions regarding the information presented
Heluhelu
Read & interpret a variety of grade level literature, in Hawaiian & English, (ranging from grades 4-8), with graphic organizer support as it relates to ongoing Papakū Makawalu grade level focus.
Read, ( at current reading level), from a variety of sources to obtain, analyze, synthesize, and compare information in regards to the historical context needed to write the components included in the Scientific Inquiry project. Inquiry Projects may be chosen either a Science or Health focus.
Conduct as an individual, or in pairs a Scientific Inquiry Project with a mentor & or Kumu supervision. Individual written components to include, introduction, Methodology, Data Analysis, & Conclusion.
Write a 6-9 paragraph narrative fiction, or Poetry utilizing graphic organizers & relating to some aspect of the Scientific or Health Inquiry Project
Utilizing the writing process, planning, writing, revising, rewriting, & editing.
Demonstrate command of the conventions of standard English & Hawaiian grammar and usage when writing or speaking.( exception English grammar & speaking will fall within a range of grades 4-8)
Present Scientific Inquiry Project & Narrative Fiction or Poetry to classmates, parents, & outside judges.
Understand that every number can be represented in scientific notation.
Being able to compare the value of irrational numbers.
Being able to plot irrational numbers on a number line.
Being able to estimate the value of irrational number expressions.
Know the properties of integer exponents.
Apply the properties of integer exponents to create equivalent numerical expressions.
Be able to use the square root symbol to represent the solution to equations of the form where p is a positive rational number.
Be able to use the cube root symbol to represent the solution to equations of the form , where p is a positive rational number.
Be able to evaluate square roots of small perfect squares.
Be able to evaluate cube roots of small perfect cubes.
Use single digit numbers times an integer power of 10 to estimate very large or very small quantities.
Be able to express how many times as much one single digit times an integer power of 10 is than another.
Perform operations with numbers expressed in scientific notation, including problems where both decimal and scientific notation are used.
Use scientific notation and choose units of appropriate size for measurements of very large of very small quantities.
Be able to graph and compare proportional relationships represented in different ways.
Analyze and solve linear equations and pairs of simultaneous linear equations.
Understand that solutions to a system of two linear equations in two variables match the points where they meet on a graph.
Be able to solve systems of two linear equations in two variables algebraically, and estimate solutions by graphing the equations.
Be able to solve real-world and mathematical problems leading to two linear equations in two variables.
Understand that a function assigns exactly one output to each input. ( T-graph with a given equation)
Being able to compare the properties of two functions each represented in a different way.(algebraically, graphically, numerically in tables, or by verbal descriptions.
Be able to evaluate the equation y=mx+b as defining a linear function, whose graph is a straight line and give examples of functions that are not linear.
Construct a function to model a linear relationship between two quantities.
Determine the rate of change and initial value of the function from a description of a relationship or from two (x, y) values, including reading these from a table or from a graph.
Interpret the rate of change and initial value of a linear function in terms of the situation it models, and in terms of its graph or a table of values.
Describe qualitatively the functional relationship between two quantities by analyzing a graph (e.g., where the function is increasing or decreasing, linear or nonlinear).
Sketch a graph that exhibits the qualitative features of a function that has been described verbally.
Verify experimentally the properties of rotations
Explain a proof of the Pythagorean Theorem and its converse.
Apply the Pythagorean Theorem to find the distance between two points in a coordinate system.
Know the formula for the volume of cylinder and use it to solve real-world and mathematical problems.
Know the formulas for the volume of a sphere and use it to solve real-world and mathematical problems.
Know that a straight line in scatter plots suggest a linear association.
On a scatter plot informally fit a straight line, and informally assess the model fit by judging the closeness of the data points to the line.
Understand that patterns of association can also be seen in bivariate categorical data by displaying frequencies and relative frequencies in a two-way table.
Construct and interpret a two-way table summarizing data on two categorical variables collected from the same subjects.
Use relative frequencies calculated for rows or columns to describe possible association between the two variables. For example, collect data from haumāna in your class on whether or not they have a curfew on school nights and whether or not they have assigned chores at home. Is there evidence that those who have a curfew also tend to have chores?
Identify elements of the 3 papa from a variety of grade level written Hawaiian & English texts (i.e., oli, moʻolelo, etc.) with prompts
Differentiate between literary research questions and investigative questions
Conduct self-directed observations focusing on an inquiry investigation.
Utilize the practice of kilo outside of the school environment.
Record detailed observations on a data sheet.
Determine the appropriate tools of measure to collect and record quantitative & qualitative data in the field.
Make predictions based on kilo and data collections in the natural environment
Guided deconstruction of an oli/mele with verbal and written explanation
Participate in guided makawalu discussions
Formally present pāhana nīele findings to peers, kumu & experts
Field questions regarding the information presented
All Kula Waena and Kula Kiʻekiʻe haumāna will be required to participate in a year-end Papakū Makawalu Hōʻike and will be graded based on their presentation, hypothesis, methodology, research and research paper.
Read and comprehend literature, including Hawaiian literature stories and dramas.
With kumu guidance analyze literary research that supports the makawalu of a chosen chant.
Determine the meaning of words and phrases within a chosen chant, including figurative, connotative, and literal meanings.
Write a response paper that articulates the makawalu of a chosen class chant with literary supporting evidence.
With assistance of kumu and peers, develop and strengthen writing as needed by planning, revising, editing, rewriting, or trying a new approach, focusing on addressing what is most significant for a specific purpose and audience.
Compose a fictional drama, myth using the information analyzed in the chant/papakū.
With kumu and peer discussion, determine or clarify the meaning of unknown and multiple-meaning words and phrases in literary research to support makawalu findings.
Demonstrate command of the conventions of standard English capitalization, punctuation, and spelling when writing response papers.
Participate with kumu prompting in a range of collaborative makawalu discussions that add new ideas to possible chant understandings.
With kumu assistance present information, findings, and supporting evidence, conveying a clear and distinct perspective, such that listeners can follow the line of reasoning using digital media.
Interpret the structure of expressions and write expressions in equivalent forms
Create equations that describe numbers or relationship
Solve equations as a process of reasoning
Solve systems of equations
Represent and solve equations and inequalities graphically
Identify key information from a graph
Evaluate f(x) for various values of x, given symbolically.
Graph non-factorable quadratic functions
Demonstrate the relationship between symbolic linear factors and graphing
Identify quadratic inverses and solve equations involving square roots.
Identify properties unique to linear functions.
Demonstrate the relationship between linear functions, models, equations and inequalities.