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Dear Family,

During the next three units, we will be starting new math concepts focusing on fractions and decimals.  

This topic is often one that gives parents hives as they begin trying to help their child at home.  

In reality, the standards your child is responsible for are easily obtained because of the conceptual approach used in the classroom.   During these units, encourage your child to share these fraction and decimal strategies with you.  

Let’s start by knowing what the fractions standards are.

The standards call for students to:

      denominators while understanding the size of the whole matters.  

Let’s see this in action:

Strategies

Examples

Students will use models to determine equivalent fractions.  

By using a variety of models, students begin to see the relationship between numerators and denominators in equivalent fractions.

Students will use models to show how decimals and fractions are related.

Students reason about the size of fractions and decimals, using models in order to compare them.

Which is larger, 2/3 or 7/8?

Students will use benchmark numbers of 0, ½, and 1 to compare numbers.  

Which is larger, 3/4 or 2/6?

Students will compare fractions using common numerators and common denominators.

By decomposing larger fractions into smaller fractions, students develop flexibility in their thinking in order to add and subtract.

Important Vocabulary:

Numerator- The top number in a fraction that represents how many parts of a whole are being considered.

Denominator- The bottom number in a fraction that tells the total number of parts in the whole.

Equivalent- Fractions that have the same value.

Common Student Misconceptions:Image result for free ask question clip art

Related image Related imageRelated image Image result for square divided into 4 parts   Students often think that the equal-sized pieces must look the same.  When given models like these, students do not think the fractional parts are equivalent, when, in fact, they are.

 

Students often do not consider the size of the whole when dealing with fractions.  All halves are not equivalent!  The size of the whole determines the size of the fraction.

When adding fractions, students will add both the numerators and the denominators, forgetting that the denominator only indicates the size of the pieces, not the number of pieces that need to be added.