If $f ( x ) = e ^ { - 3 / ( x + 1 ) }$ , then $f ^ { \prime } ( x ) = e ^ { - 3 / ( x + 1 ) }$ .

Name: If $f ( x ) = e ^ { - 3 / ( x + 1 ) }$ , then $f ^ { \prime } ( x ) = e ^ { - 3 / ( x + 1 ) }$ .
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Quizplus · Accepted Answer

The derivative of $f(x) = e^{-3/(x+1)}$ involves applying the chain rule, resulting in a more complex expression than $e^{-3/(x+1)}$.

If f(x)=e−3/(x+1)f ( x ) = e ^ { - 3 / ( x + 1 ) }f(x)=e−3/(x+1)

If $f ( x ) = e ^ { - 3 / ( x + 1 ) }$