First, convert into vertex form by first foiling (x+7) and (2-x), which turns the equation into 4(−x2−7x+2x+14) = 4(−x2−5x+14)=−4x2−20x+56. Then, use -b/2a to find the x-coordinate of the vertex 202∗−4=-5/2. Then, just plug -5/2 into the equation to get the y-coordinate. The vertex in this case is the maximum of because the leading coefficient is negative for a quadratic equation.