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Let F(x)=sin⁡(g(x))F ( x ) = \sin ( g ( x ) )

Question 203

Multiple Choice

Let F(x) =sin⁡(g(x) ) F ( x ) = \sin ( g ( x ) ) where g is differentiable. Find F′(x) F ^ { \prime } ( x )


A) g(x) cos⁡xg ( x ) \cos x
B) −g(x) sin⁡x- g ( x ) \sin x
C) −g′(x) sin⁡x- g ^ { \prime } ( x ) \sin x
D) g′(x) cos⁡xg ^ { \prime } ( x ) \cos x
E) g′(x) cos⁡(g(x) ) g ^ { \prime } ( x ) \cos ( g ( x ) )
F) g′(x) sin⁡(g(x) ) g ^ { \prime } ( x ) \sin ( g ( x ) )
G) cos⁡(g(x) ) \cos ( g ( x ) )
H) cos⁡(g′(x) ) \cos \left( g ^ { \prime } ( x ) \right)

Correct Answer:

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