f and g are functions whose graphs are given below. Let $u ( x ) = f ( x ) \cdot g ( x ) \text { and } v ( x ) = \frac { f ( x ) } { g ( x ) }$ (a) Find $u ^ { \prime } ( 1 )$ .(b) Find $u ^ { \prime } ( - 1 )$ .(c) Find $v ^ { \prime } ( - 1 )$

Question

f and g are functions whose graphs are given below. Let $u ( x ) = f ( x ) \cdot g ( x ) \text { and } v ( x ) = \frac { f ( x ) } { g ( x ) }$  (a) Find $u ^ { \prime } ( 1 )$ .(b) Find $u ^ { \prime } ( - 1 )$ .(c) Find $v ^ { \prime } ( - 1 )$

Quizplus · Accepted Answer

The Answer of f and g are functions whose graphs are given below. Let $u ( x ) = f ( x ) \cdot g ( x ) \text { and } v ( x ) = \frac { f ( x ) } { g ( x ) }$  (a) Find $u ^ { \prime } ( 1 )$ .(b) Find $u ^ { \prime } ( - 1 )$ .(c) Find $v ^ { \prime } ( - 1 )$

F and G Are Functions Whose Graphs Are Given Below u(x)=f(x)⋅g(x) and v(x)=f(x)g(x)u ( x ) = f ( x ) \cdot g ( x ) \text { and } v ( x ) = \frac { f ( x ) } { g ( x ) }u(x)=f(x)⋅g(x) and v(x)=g(x)f(x)​

F and G Are Functions Whose Graphs Are Given Below $u ( x ) = f ( x ) \cdot g ( x ) \text { and } v ( x ) = \frac { f ( x ) } { g ( x ) }$