Find the integral of the given function:
{eq}\sin^{-1}\ (\cos\ x) {/eq}
Question:
Find the integral of the given function:
{eq}\sin^{-1}\ (\cos\ x) {/eq}
Integration:
The fundamental theorem of calculus can be used to solve the function when its derivative is given. Sometimes, trigonometric identities are applied to simplify the integrand. For example, {eq}\cos \theta {/eq} can be expressed as {eq}\cos \theta = \sin \left( {\dfrac{\pi }{2} - \theta } \right) {/eq}.
Answer and Explanation: 1
Become a Study.com member to unlock this answer! Create your account
View this answerGiven data
- The given expression is {eq}\displaystyle \int {{{\sin }^{ - 1}}\left( {\cos x} \right)} {/eq} .
Recall that {eq}\cos \theta = \sin...
See full answer below.
Ask a question
Our experts can answer your tough homework and study questions.
Ask a question Ask a questionSearch Answers
Learn more about this topic:

from
Chapter 13 / Lesson 13Learn what integration problems are. Discover how to find integration sums and how to solve integral calculus problems using calculus example problems.
Related to this Question



















