Are you taking CLEP classes? Try clep.ai
| preferred AP College board partner for AP classes
AP Calculus BC/Unit 2: Differentiation: Definition and Fundamental Properties
Start Practice TestPractice Test
About Exam
hard Solved by 5 students

Derivative of a Trigonometric Quotient

Mark
< Prev
Next >

If p(x)=tan⁡(x)+sec⁡(x)csc⁡(x)−cot⁡(x)p(x) = \frac{\tan(x) + \sec(x)}{\csc(x) - \cot(x)}, then p′(x)=p'(x) =

A

[sec⁡2(x)+sec⁡(x)tan⁡(x)](csc⁡(x)−cot⁡(x))−[tan⁡(x)+sec⁡(x)][−csc⁡(x)cot⁡(x)+csc⁡2(x)](csc⁡(x)−cot⁡(x))2\frac{[\sec^2(x) + \sec(x)\tan(x)](\csc(x) - \cot(x)) - [\tan(x) + \sec(x)][-\csc(x)\cot(x) + \csc^2(x)]}{(\csc(x) - \cot(x))^2}

B

0

C

1

D

sec(x)tan(x)

Hint
Did You Know?
Explain Why
Explain All Answers
Check Answer
Show Correct Answer
Report Question

Question Leaderboard

Rank
User
Correct Count
Attempt Count
Total Time
Score
#1vgutslol22 0m 00s 200
#2b.bao.o11 0m 00s 100
#3jayden.jhang11 1m 04s 36
Items per page:
10
1 – 3 of 3

AI Tutor

How can I help?

APFIVE © 2020.
Email: apfive@apfive.org|Privacy Policy|
Are you taking CLEP classes? Try clep.ai