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Princeton Review AP Calculus AB Premium Prep, 2022: 7 Practice Tests plus Complete Content Review plus Strategies & Techniques [Mīkstie vāki]

  • Formāts: Paperback / softback, 752 pages, height x width: 276x213 mm
  • Sērija : College Test Preparation
  • Izdošanas datums: 03-Aug-2021
  • Izdevniecība: Princeton Review Publishing Corporation
  • ISBN-10: 052557056X
  • ISBN-13: 9780525570561
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  • Formāts: Paperback / softback, 752 pages, height x width: 276x213 mm
  • Sērija : College Test Preparation
  • Izdošanas datums: 03-Aug-2021
  • Izdevniecība: Princeton Review Publishing Corporation
  • ISBN-10: 052557056X
  • ISBN-13: 9780525570561
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Make sure you’re studying with the most up-to-date prep materials! Look for the newest edition of this title, The Princeton Review AP Calculus AB Premium Prep, 2023 (ISBN: 9780593450673, on-sale August 2022).
 
Publisher's Note: Products purchased from third-party sellers are not guaranteed by the publisher for quality or authenticity, and may not include access to online tests or materials included with the original product.
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Part I Using This Book to Improve Your AP Score
1(1)
Preview: Your Knowledge, Your Expectations
2(1)
Your Guide to Using This Book
2(1)
How to Begin
3(4)
Part II Practice Test 1
7(2)
Practice Test 1
9(27)
Practice Test 1
36(1)
Answers and Explanations
37(22)
Part III About the AP Calculus AB Exam
59(8)
AB Calculus versus BC Calculus
60(1)
The Structure of the Calculus Exam
60(1)
How the AP Calculus AB Exam is Scored
61(1)
Overview of Content Topics
62(2)
General Overview of This Book
64(2)
Other Resources
66(1)
Designing Your Study Plan
66(1)
Part IV Test-Taking Strategies for the AP Calculus AB Exam
67(10)
1 How to Approach Multiple-Choice Questions
69(4)
2 How to Approach Free-Response Questions
73(4)
Part V Content Review for the AP Calculus AB Exam
77(432)
3 Limits and Continuity
79(1)
Introducing Calculus: Can Change Occur at an Instant?
80(1)
Defining Limits Using Limit Notation
80(2)
Estimating Limit Values from Graphs
82(1)
Estimating Limit Values from Tables
83(1)
Determining Limits Using Algebraic Properties of Limits
84(1)
Determining Limits Using Algebraic Manipulation
85(2)
Selecting Procedures for Determining Limits
87(3)
Determining Limits Using the Squeeze Theorem
90(2)
Connecting Multiple Representations of Limits
92(3)
Exploring Types of Discontinuities
95(4)
Defining Continuity at a Point
99(2)
Confirming Continuity Over an Interval
101(1)
Removing Discontinuities
102(1)
Connecting Infinite Limits and Vertical Asymptotes
102(3)
Connecting Limits at Infinity and Horizontal Asymptotes
105(1)
Working with the Intermediate Value Theorem (IVT)
106(5)
4 Differentiation: Definition and Basic Derivative Rules
111(1)
Defining Average and Instantaneous Rates of Change at a Point
112(1)
Defining the Derivative of a Function and Using Derivative Notation
113(6)
Estimating Derivatives of a Function at a Point
119(3)
Connecting Differentiability and Continuity: Determining When Derivatives Do and Do Not Exist
122(1)
Applying the Power Rule
123(1)
Derivative Rules: Constant, Sum, Difference, and Constant Multiple
124(2)
Derivatives of cos x, sin x, ex and In x
126(7)
The Product Rule
133(1)
The Quotient Rule
134(2)
Finding the Derivatives of Tangent, Cotangent, Secant, and/or Cosecant Functions
136(5)
5 Differentiation: Composite, Implicit, and Inverse Functions
141(1)
The Chain Rule
142(6)
Implicit Differentiation
148(6)
Differentiating Inverse Functions
154(4)
Differentiating Inverse Trigonometric Functions
158(2)
Selecting Procedures for Calculating Derivatives
160(2)
Calculating Higher-Order Derivatives
162(7)
6 Contextual Applications of Differentiation
169(1)
Interpreting the Meaning of the Derivative in Context
170(1)
Straight-Line Motion: Connecting Position, Velocity, and Acceleration
170(6)
Rates of Change in Applied Contexts Other Than Motion
176(1)
Introduction to Related Rates
176(1)
Solving Related Rates Problems
177(6)
Approximating Values of a Function Using Local Linearity and Linearization
183(10)
Using L'Hospital's Rule for Determining Limits of Indeterminate Forms
193(8)
7 Analytical Applications of Differentiation
201(1)
Using the Mean Value Theorem
202(5)
Extreme Value Theorem, Global Versus Local Extrema, and Critical Points
207(1)
Determining Intervals on Which a Function Is Increasing or Decreasing
208(2)
Using the First Derivative Test to Determine Relative (Local) Extrema
210(2)
Using the Candidate Test to Determine Absolute (Global) Extrema
212(2)
Determining Concavity of Functions over Their Domains
214(3)
Using the Second Derivative Test to Determine Extrema
217(3)
Sketching Graphs of Functions and Their Derivatives
220(15)
Connecting a Function, Its First Derivative, and Its Second Derivative
235(6)
Introduction to Optimization Problems
241(1)
Solving Optimization Problems
242(10)
Exploring Behaviors and Implicit Relations
252(3)
8 Integration and Accumulation of Change
255(1)
Exploring Accumulations of Change
256(1)
Approximating Areas with Riemann Sums
257(14)
Riemann Sums, Summation Notation, and Definite Integral Notation
271(1)
The Fundamental Theorem of Calculus and Accumulation Functions
272(2)
Interpreting the Behavior of Accumulation Functions Involving Area
274(4)
Applying Properties of Definite Integrals
278(1)
The Fundamental Theorem of Calculus and Definite Integrals
279(2)
Finding Antiderivatives and Indefinite Integrals: Basic Rules and Notation
281(8)
Integrating Using Substitution
289(16)
Integrating Functions Using Long Division and Completing the Square
305(3)
Selecting Techniques for Antidifferentiation
308(5)
9 Differential Equations
313(1)
Modeling Situations with Differential Equations
314(1)
Verifying Solutions for Differential Equations
314(1)
Sketching Slope Fields
315(4)
Reasoning Using Slope Fields
319(2)
Finding General Solutions Using Separation of Variables
321(1)
Finding Particular Solutions Using Initial Conditions and Separation of Variables
322(4)
Exponential Models with Differential Equations
326(5)
10 Applications of Integration
331(1)
Finding the Average Value of a Functions on an Interval
332(2)
Connecting Position, Velocity, and Acceleration of Functions Using Integrals
334(1)
Using Accumulation Functions and Definite Integrals in Applied Contexts
335(1)
Finding the Area Between Curves Expressed as Functions of x
336(2)
Finding the Area Between Curves Expressed as Functions of y
338(4)
Finding the Area Between Curves That Intersect at More than Two Points
342(1)
Volumes with Cross Sections: Squares and Rectangles
343(2)
Volumes with Cross Sections: Triangles and Semicircles
345(1)
Volume with Disc Method: Revolving Around x- or Y-Axis
346(3)
Volume with Disc Method: Revolving Around Other Axes
349(2)
Volume with Washer Method: Revolving Around x- or y-Axis
351(3)
Volume with Washer Method: Revolving Around Other Axes
354(5)
11 Answers to Practice Problems Sets
359(124)
12 Answers to End of
Chapter Drills
483(26)
Part VI Practice Tests 2 and 3
509(114)
Practice Test 2
511(28)
Practice Test 2 Answers and Explanations
539(24)
Practice Test 3
563(32)
Practice Test 3 Answers and Explanations
595(28)
Part VII Additional Practice Tests
623(91)
Practice Test 4
625(26)
Practice Test 4 Answers and Explanations
651(18)
Practice Test 5
669(26)
Practice Test 5 Answers and Explanations
695(19)
About the Author 714
Practice Test A Online
Practice Test A Answers and Explanations online
Practice Test B Online
Practice Test B Answers and Explanations online