Use the graph of the given function to find any relative maxima and relative minima.
-$f(x)=x^{3}-12 x+2$

A) maximum: $( 2 , - 14 )$; minimum: $( - 2,18 )$
B) maximum: $( - 2,18 )$ and $( 0,0 )$; minimum: $( 2 , - 14 )$
C) minimum: $( 2 , - 14 )$; maximum: $( - 2,18 )$
D) no maximum or minimum

Question

Use the graph of the given function to find any relative maxima and relative minima.
-$f(x)=x^{3}-12 x+2$

A) maximum: $( 2 , - 14 )$; minimum: $( - 2,18 )$ 
B) maximum: $( - 2,18 )$ and $( 0,0 )$; minimum: $( 2 , - 14 )$ 
C) minimum: $( 2 , - 14 )$; maximum: $( - 2,18 )$ 
D) no maximum or minimum

Quizplus · Accepted Answer

The Answer of Use the graph of the given function to find any relative maxima and relative minima.
-$f(x)=x^{3}-12 x+2$

A) maximum: $( 2 , - 14 )$; minimum: $( - 2,18 )$ 
B) maximum: $( - 2,18 )$ and $( 0,0 )$; minimum: $( 2 , - 14 )$ 
C) minimum: $( 2 , - 14 )$; maximum: $( - 2,18 )$ 
D) no maximum or minimum

Use the Graph of the Given Function to Find Any f(x)=x3−12x+2f(x)=x^{3}-12 x+2f(x)=x3−12x+2

Use the Graph of the Given Function to Find Any $f(x)=x^{3}-12 x+2$