Find the extrema of the function $f ( x ) = \frac { 1 } { 3 - e ^ { - x } }$ by analyzing its graph below.
A)(0, 1)
B)no relative extrema
C) $\left( 3 , e ^ { 3 } \right)$ , (0, 0)
D) $( 1,3 ) , \left( 3 , e ^ { - 3 } \right)$
E) $\left( 3 , e ^ { - 3 } \right)$

Question

Find the extrema of the function $f ( x ) = \frac { 1 } { 3 - e ^ { - x } }$ by analyzing its graph below. 
A)(0, 1) 
B)no relative extrema 
C) $\left( 3 , e ^ { 3 } \right)$ , (0, 0) 
D) $( 1,3 ) , \left( 3 , e ^ { - 3 } \right)$ 
E) $\left( 3 , e ^ { - 3 } \right)$

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The Answer of Find the extrema of the function $f ( x ) = \frac { 1 } { 3 - e ^ { - x } }$ by analyzing its graph below. 
A)(0, 1) 
B)no relative extrema 
C) $\left( 3 , e ^ { 3 } \right)$ , (0, 0) 
D) $( 1,3 ) , \left( 3 , e ^ { - 3 } \right)$ 
E) $\left( 3 , e ^ { - 3 } \right)$

Find the Extrema of the Function f(x)=13−e−xf ( x ) = \frac { 1 } { 3 - e ^ { - x } }f(x)=3−e−x1​

Find the Extrema of the Function $f ( x ) = \frac { 1 } { 3 - e ^ { - x } }$