Use the graph to determine the limit visually (if it exists).Then identify another function f₂(x)that agrees with the given function at all but one point.

f ( x ) = \frac { x ^ { 2 } - 1 } { x + 1 }

$Use the graph to determine the limit visually (if it exists).Then identify another function f<sub>2</sub>(x)that agrees with the given function at all but one point. f ( x ) = \frac { x ^ { 2 } - 1 } { x + 1 } \lim _ { x \rightarrow 2 } f ( x ) = ? A) f _ { 2 } ( x ) = x - 1 \lim _ { x \rightarrow 2 } f ( x ) = 1 B) f _ { 2 } ( x ) = 2 x - 1 \lim _ { x \rightarrow 2 } f ( x ) = 3 C) f _ { 2 } ( x ) = 2 x + 1 \lim _ { x \rightarrow 2 } f ( x ) = 5 D) f _ { 2 } ( x ) = x + 1 \lim _ { x \rightarrow 2 } f ( x ) = 5 E) f _ { 2 } ( x ) = x + 1 \lim _ { x \rightarrow 2 } f ( x ) = 3$

\lim _ { x \rightarrow 2 } f ( x ) = ?

f _ { 2 } ( x ) = x - 1

\lim _ { x \rightarrow 2 } f ( x ) = 1

f _ { 2 } ( x ) = 2 x - 1

\lim _ { x \rightarrow 2 } f ( x ) = 3

f _ { 2 } ( x ) = 2 x + 1

\lim _ { x \rightarrow 2 } f ( x ) = 5

f _ { 2 } ( x ) = x + 1

\lim _ { x \rightarrow 2 } f ( x ) = 5

f _ { 2 } ( x ) = x + 1

\lim _ { x \rightarrow 2 } f ( x ) = 3

Find the Derivative of the Function h(s)=1s+2h ( s ) = \frac { 1 } { \sqrt { s + 2 } }h(s)=s+2​1​

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Find the Derivative of the Function $h ( s ) = \frac { 1 } { \sqrt { s + 2 } }$

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