Sample Calculus II Questions

  • AP Calculus
  • IB Mathematics
Reviewed by Editorial Team
The ProProfs editorial team is comprised of experienced subject matter experts. They've collectively created over 10,000 quizzes and lessons, serving over 100 million users. Our team includes in-house content moderators and subject matter experts, as well as a global network of rigorously trained contributors. All adhere to our comprehensive editorial guidelines, ensuring the delivery of high-quality content.
Learn about Our Editorial Process
| By Kendrajt
K
Kendrajt
Community Contributor
Quizzes Created: 1 | Total Attempts: 972
| Attempts: 972 | Questions: 5
Please wait...
Question 1 / 5
0 %
0/100
Score 0/100
1) Use either substitution or integration-by-parts to find the following indefi nite integral:
Submit
Please wait...
About This Quiz
Sample Calculus II Questions - Quiz

A student need not get 100% on the questions below in order to skip Calculus II (Math 126) and go straight into Linear Algebra (Math 220). An initial score of at least 50% is good enough as long as you feelthat a little review would bring your score up to... see moreat least 80%. If you feel that you would need more than a little review, then you ought to enroll in Math 126.
see less

Personalize your quiz and earn a certificate with your name on it!
2) Compute the area bounded by the curves and .
Submit
3) The Taylor series for about is: What is the interval of convergence of the Taylor series
Submit
4) Which of the following limits equals the sum of the series ?
Submit
5) Which of the following improper integrals converge?

Explanation

In order for an improper integral to converge, the limit of the integral as it approaches infinity or negative infinity must exist and be finite. In option (a), the integral does not converge as the limit of the integral as it approaches infinity does not exist. In option (b), the integral converges as the limit of the integral as it approaches infinity exists and is finite. In option (c), the integral does not converge as the limit of the integral as it approaches negative infinity does not exist. In option (d), the integral converges as the limit of the integral as it approaches negative infinity exists and is finite.

Submit
View My Results

Quiz Review Timeline (Updated): Dec 27, 2024 +

Our quizzes are rigorously reviewed, monitored and continuously updated by our expert board to maintain accuracy, relevance, and timeliness.

  • Current Version
  • Dec 27, 2024
    Quiz Edited by
    ProProfs Editorial Team
  • Apr 15, 2013
    Quiz Created by
    Kendrajt
Cancel
  • All
    All (5)
  • Unanswered
    Unanswered ()
  • Answered
    Answered ()
Use either substitution or integration-by-parts to find the following...
Compute the area bounded by the curves and .
The Taylor series for about is: ...
Which of the following limits equals the sum of the series ?
Which of the following improper integrals converge?
Alert!

Advertisement