Sketch the graph of a continuous function, if possible, such that $f 0 \text { on } ( - \infty , - 4 )$ and $( 0 , \infty )$ , $f 0 \text { on } ( - 2 , \infty )$ , $f ^ { \prime } 0 \text { on } ( - \infty , \infty )$

Question

Sketch the graph of a continuous function, if possible, such that $f > 0 \text { on } ( - \infty , - 4 )$ and $( 0 , \infty )$ , $f < 0 \text { on } ( - 4,0 )$ , $f ^ { \prime } > 0 \text { on } ( - 2 , \infty )$ , $f ^ { \prime } < 0 \text { on } ( - \infty , - 2 )$ and $f ^ { \prime \prime } > 0 \text { on } ( - \infty , \infty )$

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The Answer of Sketch the graph of a continuous function, if possible, such that $f > 0 \text { on } ( - \infty , - 4 )$ and $( 0 , \infty )$ , $f < 0 \text { on } ( - 4,0 )$ , $f ^ { \prime } > 0 \text { on } ( - 2 , \infty )$ , $f ^ { \prime } < 0 \text { on } ( - \infty , - 2 )$ and $f ^ { \prime \prime } > 0 \text { on } ( - \infty , \infty )$

Sketch the Graph of a Continuous Function, If Possible, Such f>0 on (−∞,−4)f > 0 \text { on } ( - \infty , - 4 )f>0 on (−∞,−4)

Sketch the Graph of a Continuous Function, If Possible, Such $f > 0 \text { on } ( - \infty , - 4 )$