The graph of a function $f$ has been stretched vertically by a factor of 8 , compressed horizontally by a factor of 6 , and then shifted up 5 units and shifted 6 units to the left. The new graph is produced by a function $g$. Find a formula for $g$ in terms of $f$.

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The Answer of The graph of a function $f$ has been stretched vertically by a factor of 8 , compressed horizontally by a factor of 6 , and then shifted up 5 units and shifted 6 units to the left. The new graph is produced by a function $g$. Find a formula for $g$ in terms of $f$.

The Graph of a Function fff Has Been Stretched Vertically by a Factor of 8

The Graph of a Function $f$ Has Been Stretched Vertically by a Factor of 8