The graph of the function has one relative extreme point. Plot this point and check the concavity there. Using only this information, sketch the graph. $$ f(x)=-x^{2}-4 x-2 $$ The relative extreme point on the graph is $$ (-2,2) $$. (Type an ordered pair.) Since the value of $$ f^{\prime \prime} $$ at the relative extreme point is $$ \square $$, the graph is concave down

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The second derivative at the relative extreme point $$ (-2, 2) $$ is $$ -2 $$, indicating that the graph is concave down.

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