ABCD
1
Problem Number
CED TopicTopic Description
2
Problem Set 0116.10Integrating Functions Using Long Division and Completing the Square
3
Problem Set 0126.12Using Linear Partial Fractions
4
Problem Set 0138.4Finding the Area Between Curves Expressed as Functions of x
5
Problem Set 0148.12Volume with Washer Method: Revolving Around Other Axes
6
Problem Set 0217.7Finding Particular Solutions Using Initial Conditions and Separation of Variables
7
Problem Set 0226.10Integrating Functions Using Long Division and Completing the Square
8
Problem Set 023a6.11Integrating Using Integration by Parts
9
Problem Set 023b6.11Integrating Using Integration by Parts
10
Problem Set 0246.11Integrating Using Integration by Parts
11
Problem Set 0316.9Integrating Using Substitution
12
Problem Set 0326.11Integrating Using Integration by Parts
13
Problem Set 0337.7Finding Particular Solutions Using Initial Conditions and Separation of Variables
14
Problem Set 0348.8Volumes with Cross Sections: Triangles and Semicircles
15
Problem Set 041a2.3Estimating Derivatives of a Function at a Point
16
Problem Set 041b1.16Working with the Intermediate Value Theorem (IVT)
17
Problem Set 041c5.1Using the Mean Value Theorem
18
Problem Set 041d5.1Using the Mean Value Theorem
19
Problem Set 0426.10Integrating Functions Using Long Division and Completing the Square
20
Problem Set 0426.12Using Linear Partial Fractions
21
Problem Set 0436.11Integrating Using Integration by Parts
22
Problem Set 05110.11Finding Taylor Polynomial Approximations of Functions
23
Problem Set 0522.1Defining Average and Instantaneous Rates of Change at a Point
24
Problem Set 0537.3Sketching Slope Fields
25
Problem Set 0546.4The Fundamental Theorem of Calculus and Accumulation Functions
26
Problem Set 061a5.6Determining Concavity of Functions over Their Domains
27
Problem Set 061b5.5Using the Candidates Test to Determine Absolute (Global) Extrema
28
Problem Set 061c6.11Integrating Using Integration by Parts
29
Problem Set 061d10.11Finding Taylor Polynomial Approximations of Functions
30
Problem Set 0616.4The Fundamental Theorem of Calculus and Accumulation Functions
31
Problem Set 0626.13Evaluating Improper Integrals
32
Problem Set 071a5.2Extreme Value Theorem, Global Versus Local Extrema, and Critical Points
33
Problem Set 071b5.6Determining Concavity of Functions over Their Domains
34
Problem Set 071c5.9Connecting a Function, Its First Derivative, and Its Second Derivative
35
Problem Set 071d6.7The Fundamental Theorem of Calculus and Definite Integrals
36
Problem Set 071e6.7The Fundamental Theorem of Calculus and Definite Integrals
37
Problem Set 072a5.7Using the Second Derivative Test to Determine Extrema
38
Problem Set 072b10.11Finding Taylor Polynomial Approximations of Functions
39
Problem Set 08110.14Finding Taylor or Maclaurin Series for a Function
40
Problem Set 08210.15Representing Functions as Power Series
41
Problem Set 083a10.13Radius and Interval of Convergence of Power Series
42
Problem Set 083b10.15Representing Functions as Power Series
43
Problem Set 08410.15Representing Functions as Power Series
44
Problem Set 0852.8The Product Rule
45
Problem Set 091a5.3Determining Intervals on Which a Function Is Increasing or Decreasing
46
Problem Set 091b6.13Evaluating Improper Integrals
47
Problem Set 091c10.4Integral Test for Convergence
48
Problem Set 091d10.6Comparison Tests for Convergence
49
Problem Set 092a2.2Defining the Derivative of a Function and Using Derivative Notation
50
Problem Set 092b10.11Finding Taylor Polynomial Approximations of Functions
51
Problem Set 101a1.11Defining Continuity at a Point
52
Problem Set 101b6.4The Fundamental Theorem of Calculus and Accumulation Functions
53
Problem Set 101c6.4The Fundamental Theorem of Calculus and Accumulation Functions
54
Problem Set 101d8.9Volume with Disc Method: Revolving Around the x- or y-Axis
55
Problem Set 1026.11Integrating Using Integration by Parts
56
Problem Set 103a3.1The Chain Rule
57
Problem Set 103b3.4Differentiating Inverse Trigonometric Functions
58
Problem Set 1116.3Riemann Sums, Summation Notation, and Definite Integral Notation
59
Problem Set 112a10.13Radius and Interval of Convergence of Power Series
60
Problem Set 112b10.11Finding Taylor Polynomial Approximations of Functions
61
Problem Set 112c10.15Representing Functions as Power Series
62
Problem Set 112d10.15Representing Functions as Power Series
63
Problem Set 121a2.1Defining Average and Instantaneous Rates of Change at a Point
64
Problem Set 121b1.15Connecting Limits at Infinity and Horizontal Asymptotes
65
Problem Set 121c6.3Riemann Sums, Summation Notation, and Definite Integral Notation
66
Problem Set 121d6.13Evaluating Improper Integrals
67
Problem Set 122a10.11Finding Taylor Polynomial Approximations of Functions
68
Problem Set 122b10.11Finding Taylor Polynomial Approximations of Functions
69
Problem Set 122c10.12Lagrange Error Bound
70
Problem Set 13110.13Radius and Interval of Convergence of Power Series
71
Problem Set 13210.13Radius and Interval of Convergence of Power Series
72
Problem Set 133a10.6Comparison Tests for Convergence
73
Problem Set 133b10.6Comparison Tests for Convergence
74
Problem Set 133c10.8Ratio Test for Convergence
75
Problem Set 133d10.14Finding Taylor or Maclaurin Series for a Function
76
Problem Set 141a7.4Reasoning Using Slope Fields
77
Problem Set 141b7.7Finding Particular Solutions Using Initial Conditions and Separation of Variables
78
Problem Set 141c10.11Finding Taylor Polynomial Approximations of Functions
79
Problem Set 1428.7Volumes with Cross Sections: Squares and Rectangles
80
Problem Set 151a5.7Using the Second Derivative Test to Determine Extrema
81
Problem Set 151b6.11Integrating Using Integration by Parts
82
Problem Set 151c10.15Representing Functions as Power Series
83
Problem Set 151d6.7The Fundamental Theorem of Calculus and Definite Integrals
84
Problem Set 15210.5Harmonic Series and p-Series
85
Problem Set 1616.12Using Linear Partial Fractions
86
Problem Set 16210.2Working with Geometric Series
87
Problem Set 16310.8Ratio Test for Convergence
88
Problem Set 16410.8Ratio Test for Convergence
89
Problem Set 171a10.11Finding Taylor Polynomial Approximations of Functions
90
Problem Set 171b4.6Approximating Values of a Function Using Local Linearity and Linearization
91
Problem Set 171c10.15Representing Functions as Power Series
92
Problem Set 171d8.4Finding the Area Between Curves Expressed as Functions of x
93
Problem Set 172a5.4Using the First Derivative Test to Determine Relative (Local) Extrema
94
Problem Set 172b5.5Using the Candidates Test to Determine Absolute (Global) Extrema
95
Problem Set 18110.13Radius and Interval of Convergence of Power Series
96
Problem Set 182a2.3Estimating Derivatives of a Function at a Point
97
Problem Set 182b4.6Approximating Values of a Function Using Local Linearity and Linearization
98
Problem Set 182c5.1Using the Mean Value Theorem
99
Problem Set 183a8.8Volumes with Cross Sections: Triangles and Semicircles
100
Problem Set 183b8.7Volumes with Cross Sections: Squares and Rectangles