Use the graph to compute $\lim_ { x \rightarrow -4 } f ( x )$ and $f ( 0 )$ .
A) $\lim_ { x \rightarrow -4 } f ( x ) = - 2$ , $f ( 0 ) = - \infty$
B) $\lim _ { x \rightarrow - 4 } f ( x ) = - 3$ , $f ( 0 ) = 2$
C) $\lim _ { \rightarrow - 4 } f ( x ) = 7$ , $f ( 0 ) = + \infty$
D) $\lim _ { x \rightarrow - 4 } f ( x ) = - 3$ , $f ( 0 ) = + \infty$
E) does not exist

Question

Use the graph to compute $\lim_ { x \rightarrow -4 } f ( x )$ and $f ( 0 )$ .     
A) $\lim_ { x \rightarrow -4 } f ( x ) = - 2$ , $f ( 0 ) = - \infty$ 
B) $\lim _ { x \rightarrow - 4 } f ( x ) = - 3$ , $f ( 0 ) = 2$ 
C) $\lim _ { \rightarrow - 4 } f ( x ) = 7$ , $f ( 0 ) = + \infty$ 
D) $\lim _ { x \rightarrow - 4 } f ( x ) = - 3$ , $f ( 0 ) = + \infty$ 
E) does not exist

Quizplus · Accepted Answer

The Answer of Use the graph to compute $\lim_ { x \rightarrow -4 } f ( x )$ and $f ( 0 )$ .     
A) $\lim_ { x \rightarrow -4 } f ( x ) = - 2$ , $f ( 0 ) = - \infty$ 
B) $\lim _ { x \rightarrow - 4 } f ( x ) = - 3$ , $f ( 0 ) = 2$ 
C) $\lim _ { \rightarrow - 4 } f ( x ) = 7$ , $f ( 0 ) = + \infty$ 
D) $\lim _ { x \rightarrow - 4 } f ( x ) = - 3$ , $f ( 0 ) = + \infty$ 
E) does not exist

Use the Graph to Compute lim⁡x→−4f(x)\lim_ { x \rightarrow -4 } f ( x )limx→−4​f(x)

Use the Graph to Compute $\lim_ { x \rightarrow -4 } f ( x )$