Solve:
{eq}\displaystyle \frac{d \bigg( \cos^ {-1} (\ln \sqrt {t^2 - 2})\bigg)^2} {dt} {/eq}.
Question:
Solve:
{eq}\displaystyle \frac{d \bigg( \cos^ {-1} (\ln \sqrt {t^2 - 2})\bigg)^2} {dt} {/eq}.
Differentiation:
Differentiation is the process of finding derivative.
Derivative is the rate of change of one quantity with respect to other.
For function of function i.e composite function,we have to use chain rule:
{eq}\displaystyle \frac{df\left(u\right)}{dx}=\frac{df}{du}\cdot \frac{du}{dx} {/eq}.
Answer and Explanation: 1
Become a Study.com member to unlock this answer! Create your account
View this answerGiven function is
{eq}\displaystyle \frac{d \bigg( \cos^ {-1} (\ln \sqrt {t^2 - 2})\bigg)^2} {dt} {/eq}.
{eq}\displaystyle...
See full answer below.
Learn more about this topic:
from
Chapter 8 / Lesson 6Learn how to differentiate a function using the chain rule of differentiation. Find various chain rule derivative examples with various function types.