Subject is linear programming using geometric approach I  have to find where the objective function that achieves the maximum: objective function: x+2y subject to:  y<(And equal to) -x+100 y>(and equal to) 1/3x+20  y<(And equal to) x

Maximizing Profits A manufacturer of tennis rackets finds that the total cost C(x) (in dollars) of manufacturing x rackets/day is given by C(x) = 600 + 2x + 0.0003x2. Each racket can be sold at a price of p dollars, where p is related to x by the demand equation p = 9 -0.0002x. If all rackets that are manufactured can be sold, find the daily level of production that will yield a maximum profit for the manufacturer. Hint: The revenue is R(x) = px, and the profit is P(x) = R(x) C(x). rackets

Q4: Please show exact detailed steps for each problem

The demand equation for a certain commodity is given by the following equation. - 6x + 108, Osx<36 12 Find x and the corresponding price p that maximize revenue. The maximum value of R(x) occurs at x =