In this part . . .
T
he only way to become proficient in math is through a lot of practice. Fortunately, you have now 1,001 practice opportunities right
in front of you. These questions cover a variety of calculus-related
concepts and range in difficulty from easy to hard. Master these
problems, and you’ll be well on your way to a very solid calculus
foundation.
Here are the types of problems that you can expect to see:
✓ Algebra review (Chapter 1)
✓ Trigonometry review (Chapter 2)
✓ Limits and continuity (Chapter 3)
✓ Derivative fundamentals (Chapters 4 through 7)
✓ Applications of derivatives (Chapter 8)
✓ Antiderivative basics (Chapters 9 and 10)
✓ Applications of antiderivatives (Chapter 11)
✓ Antiderivatives of other common functions and L’Hôpital’s
rule (Chapter 12)
✓ More integration techniques (Chapters 13 and 14)
✓ Improper integrals, the trapezoid rule, and Simpson’s rule
(Chapter 15)
T
he only way to become proficient in math is through a lot of practice. Fortunately, you have now 1,001 practice opportunities right
in front of you. These questions cover a variety of calculus-related
concepts and range in difficulty from easy to hard. Master these
problems, and you’ll be well on your way to a very solid calculus
foundation.
Here are the types of problems that you can expect to see:
✓ Algebra review (Chapter 1)
✓ Trigonometry review (Chapter 2)
✓ Limits and continuity (Chapter 3)
✓ Derivative fundamentals (Chapters 4 through 7)
✓ Applications of derivatives (Chapter 8)
✓ Antiderivative basics (Chapters 9 and 10)
✓ Applications of antiderivatives (Chapter 11)
✓ Antiderivatives of other common functions and L’Hôpital’s
rule (Chapter 12)
✓ More integration techniques (Chapters 13 and 14)
✓ Improper integrals, the trapezoid rule, and Simpson’s rule
(Chapter 15)