ie demand function for a company is p = 200 - 31 and the cost function is given by C(z) U+ 80z - z. Determine the value of z and the corresponding price that will maximize the profit. Revenue (RX))= x(demand function) Now Demond P: a00- 3x P'(x): 0 120-4x =0 X= 30 C(x) = 75+80x-x2 R(x) = x-p= 200x -3x2 Profit = R(x) -C(x) (200x-3x)-(75+80x-x2) p"(x) = -4 So, X = 30 → P: 200-3(30) So at P= 110 Profit Will be Maximum %3D %3D Profit = 120x - 2x2-75 %3D 2. Rework the problem above adding a government tax of $4 per unit to the cost of production. C(X)= 75+80x-x C(x) =75+ 80Ox +4x-x2
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