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AP Calculus BC Prep Plus 2020 & 2021: 6 Practice Tests plus Study Plans plus Review plus Online [Mīkstie vāki]

  • Formāts: Paperback / softback, 912 pages, height x width x depth: 276x213x48 mm, weight: 1374 g, Illustrations
  • Sērija : Kaplan Test Prep
  • Izdošanas datums: 04-Feb-2020
  • Izdevniecība: Kaplan Publishing
  • ISBN-10: 1506261027
  • ISBN-13: 9781506261027
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AP Calculus BC Prep Plus 2020 & 2021: 6 Practice Tests plus Study Plans plus Review plus OnlinePalielināt
  • Formāts: Paperback / softback, 912 pages, height x width x depth: 276x213x48 mm, weight: 1374 g, Illustrations
  • Sērija : Kaplan Test Prep
  • Izdošanas datums: 04-Feb-2020
  • Izdevniecība: Kaplan Publishing
  • ISBN-10: 1506261027
  • ISBN-13: 9781506261027
Citas grāmatas par šo tēmu:
Permanent link: https://www.kriso.lv/db/9781506261027.html
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Kaplan's AP Calculus BC Prep Plus 2020 & 2021 is revised to align with the 2020 exam changes. This edition features 1,000 practice questions, 6 full-length practice tests, complete explanations for every question, pre-chapter assessments to help you review efficiently, and a concise review of the most-tested content to quickly build your skills and confidence. With bite-sized, test-like practice sets, expert strategies, and customizable study plans, our guide fits your schedule whether you need targeted prep or comprehensive review.

We&;re so confident that Calculus BC Prep Plus offers the guidance you need that we guarantee it: after studying with our online resources and book, you&;ll score higher on the exam&;or you'll get your money back.

To access your online resources, go to kaptest.com/moreonline and follow the directions. You'll need your book handy to complete the process.

Personalized Prep. Realistic Practice.
  • 6 full-length Kaplan practice exams with comprehensive explanations and an online test scoring tool to convert your raw score into a 1&;5 scaled score
  • Pre- and post-quizzes in each chapter so you can monitor your progress and study exactly what you need
  • Customizable study plans tailored to your individual goals and prep time
  • Online quizzes and workshops for additional practice ·Focused content review on the essential concepts to help you make the most of your study time ·Test-taking strategies designed specifically for AP Calculus BC
Expert Guidance
  • We know the test&;our AP experts make sure our practice questions and study materials are true to the exam.
  • We know students&;every explanation is written to help you learn, and our tips on the exam structure and question formats will help you avoid surprises on Test Day.
  • We invented test prep&;Kaplan (kaptest.com) has been helping students for 80 years, and 9 out of 10 Kaplan students get into one or more of their top-choice colleges.
PART 1 GETTING STARTED
Chapter 1 What You Need to Know About the AP Calculus BC Exam
3(4)
Chapter 2 How to Get the Score You Need
7(10)
Chapter 3 Calculator Basics
17(6)
PART 2 LIMITS
Chapter 4 Basic Limits
23(26)
4.1 Evaluating Limits Graphically
27(4)
4.2 Evaluate Limits Algebraically
31(4)
4.3 Limits of Composite Functions
35(4)
4.4 Limits That Don't Exist
39(10)
Chapter 5 More Advanced Limits
49(28)
5.1 Infinite Limits
53(4)
5.2 Limits at Infinity
57(4)
5.3 Horizontal and Vertical Asymptotes
61(4)
5.4 Limits Involving Trig Functions
65(12)
Chapter 6 Continuity
77(24)
6.1 Continuity and Limits
81(4)
6.2 Types of Discontinuities
85(4)
6.3 Piecewise Functions
89(12)
PART 3 DERIVATIVES
Chapter 7 Derivatives---The Basics
101(48)
7.1 The Limit Definition of the Derivative
107(4)
7.2 Estimating Derivatives from Graphs and Tables
111(4)
7.3 The Power Rule
115(4)
7.4 The Product and Quotient Rules
119(4)
7.5 The Chain Rule
123(4)
7.6 Derivatives of Logarithmic and Exponential Functions
127(4)
7.7 L `Hopital's Rule
131(4)
7.8 The Intermediate Value, Extreme Value, and Mean Value Theorems
135(14)
Chapter 8 More Advanced Derivatives
149(32)
8.1 Derivatives of Trig Functions
153(4)
8.2 Derivatives of Inverse Trig Functions
157(4)
8.3 Higher Order Derivatives
161(4)
8.4 Implicit Differentiation
165(6)
8.5 Derivatives of Inverse Functions
171(10)
Chapter 9 Applications of the Derivative
181(38)
9.1 The Slope of a Curve at a Point
185(4)
9.2 Tangent Lines and Normal Lines
189(4)
9.3 Local Linear Approximations
193(4)
9.4 Derivatives as Rates of Change
197(4)
9.5 First Derivatives and Curve Sketching
201(4)
9.6 Second Derivatives and Curve Sketching
205(14)
Chapter 10 More Advanced Applications
219(38)
10.1 The Relationship Between Differentiability and Continuity
223(4)
10.2 Using the Graphs of f, f, and f"
227(6)
10.3 Optimization
233(6)
10.4 Rectilinear Motion
239(4)
10.5 Related Rates
243(14)
PART 4 INTEGRALS AND THE FUNDAMENTAL THEOREM OF CALCULUS
Chapter 11 Integration---The Basics
257(34)
11.1 Antiderivatives and the Indefinite Integral
261(4)
11.2 Antiderivatives Subject to an Initial Condition
265(4)
11.3 U-Substitution and Algebraic Functions
269(6)
11.4 Integration of Trig Functions
275(4)
11.5 Integration of Exponential and Logarithmic Functions
279(12)
Chapter 12 The Definite Integral
291(30)
12.1 The Fundamental Theorems of Calculus
295(4)
12.2 Riemann Sums and Definite Integrals
299(4)
12.3 Properties of Definite Integrals
303(4)
12.4 U-Substitution and Definite Integrals
307(4)
12.5 Equivalent Forms of Definite Integrals
311(10)
Chapter 13 Geometric Applications of Integration
321(28)
13.1 Area Under a Curve
325(4)
13.2 Area Between or Bounded by Curves
329(4)
13.3 Volumes of Solids with Known Cross Sections
333(6)
13.4 Volumes of Solids of Revolution
339(10)
Chapter 14 Further Applications of Integration
349(40)
14.1 Average Value of a Function
353(4)
14.2 Net Change over an Interval
357(4)
14.3 Motion Along a Line
361(4)
14.4 Differential Equations
365(4)
14.5 Exponential Growth and Decay
369(4)
14.6 Slope Fields
373(16)
PART 5 CALCULUS BC TOPICS
Chapter 15 Parametric, Polar, and Vector Functions
389(36)
15.1 Define and Graph Parametric Functions
393(4)
15.2 Differentiate and Integrate Parametric Functions
397(4)
15.3 Define and Graph Polar Functions
401(4)
15.4 Differentiate and Integrate Polar Functions
405(4)
15.5 Define and Graph Vector Functions
409(4)
15.6 Differentiate and Integrate Vector Functions
413(12)
Chapter 16 Additional Techniques of Differentiation and Integration
425(36)
16.1 Euler's Method
429(4)
16.2 Integration by Parts
433(6)
16.3 Partial Fraction Decomposition
439(6)
16.4 Improper Integrals
445(4)
16.5 Logistical Modeling
449(12)
Chapter 17 Series
461(30)
17.1 Limits of Series
465(4)
17.2 Geometric and Harmonic Series
469(4)
17.3 Integral Test and p-Series
473(4)
17.4 Comparison and Ratio Tests
477(4)
17.5 Alternating Series
481(10)
Chapter 18 Power Series
491(30)
18.1 Radius and Interval of Convergence
495(6)
18.2 Taylor Polynomial Expansion
501(4)
18.3 Maclaurin Series
505(4)
18.4 Lagrange Error Bound
509(12)
PART 6 GRAPHING CALCULATORS AND FREE-RESPONSE QUESTIONS
Chapter 19 Problems that Require Graphing Calculators
521(18)
19.1 Graphing Functions and Finding Critical Points
523(6)
19.2 Finding a Derivative at a Point
529(4)
19.3 Evaluating a Definite Integral
533(6)
Chapter 20 Answering Free-Response Questions
539(18)
PART 7 PRACTICE EXAMS
How to Take the Practice Exams
557(2)
BC Practice Exam 1
559(56)
BC Practice Exam 2
615(50)
BC Practice Exam 3
665(52)
BC Practice Exam 4
717(60)
BC Practice Exam 5
777(60)
BC Practice Exam 6
837(60)
APPENDICES
Appendix A Derivative Rules 897(4)
Appendix B Integration Rules 901