Use the table below to find: $$ (f \circ g)(-6)=\square(g \circ f)(4)=\square $$ $$ (f \circ f)(13)=\square(g \circ g)(6)=\square $$

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Evaluate the compositions of functions $$ f $$ and $$ g $$ at the given inputs to find $$ (f \circ g)(-6) $$, $$ (g \circ f)(4) $$, $$ (f \circ f)(13) $$, and $$ (g \circ g)(6) $$. To solve the problem, we need to evaluate the compositions of the functions $$ f $$ and $$ g $$ at the specified inputs. However, you mentioned a table, but I don't have access to it. If you provide the values of the functions $$ f $$ and $$ g $$ at specific inputs, I can help you calculate the compositions $$ (f \circ g)(-6) $$, $$ (g \circ f)(4) $$, $$ (f \circ f)(13) $$, and $$ (g \circ g)(6) $$. Please share the relevant data from the table!

Use the table below to find: \( (f \circ g)(-6)=\square(g \circ f)(4)=\square \) \( (f \circ f)(13)=\square(g \circ g)(6)=\square \)

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Use the table below to find: \( (f \circ g)(-6)=\square(g \circ f)(4)=\square \) \( (f \circ f)(13)=\square(g \circ g)(6)=\square \)

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