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Use your knowledge from the last two problems. The vertex is \(\sf{(h,k)}\), so find that, and then choose which one explains the reasoning for the vertex
\[f(x)=-x^2+28x-192\]\[=-(x^2-28x+196-196)-192\] \[=-(x-14)^2+196-192\]\[=-(x-14)^2+4\] vertex is (14,4) \[f(x)=-x^2+28x-192\]\[=-x^2+16x+12x-192\]\[=-x(x-16)+12(x-16)\] =-(x-16)(x-12) corner points are (12,0),(16,0),(14,4) at (12,0) and (16,0) profit is 0. at vertex (14,4) profit is maximum.
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