Using the language of transformations describe how the graph of y=−3f(x−4)+5y=−3f(x−4)+5 compares to the graph of y = f(x).

Reflect over the x-axis, vertical stretch by a factor of 3, translate right by 4 units, translate up by 5 units - no response given
Reflect over the x-axis, vertical stretch by a factor of 3, translate right by 4 units, translate up by 5 units
Reflect over the , x, -axis, vertical stretch by a factor of 3, translate right by 4 units, translate up by 5 units

Reflect over the y-axis, vertical stretch by a factor of 3, translate right by 4 units, translate down by 5 units - no response given
Reflect over the y-axis, vertical stretch by a factor of 3, translate right by 4 units, translate down by 5 units
Reflect over the , y, -axis, vertical stretch by a factor of 3, translate right by 4 units, translate down by 5 units

Reflect over the x-axis, vertical shrink by a factor of 3, translate right by 4 units, translate down by 5 units - no response given
Reflect over the x-axis, vertical shrink by a factor of 3, translate right by 4 units, translate down by 5 units
Reflect over the , x, -axis, vertical shrink by a factor of 3, translate right by 4 units, translate down by 5 units

Reflect over the x-axis, vertical stretch by a factor of 3, translate left by 4 units, translate up by 5 units - no response given
Reflect over the x-axis, vertical stretch by a factor of 3, translate left by 4 units, translate up by 5 units