Given the Profit Function Π = R - C,derive a Monopolist's

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The Answer is The profit function is given by Π = R - C where R is total revenue,Π is profit,and C is total cost.Since Π,R,and C are functions of the quantity of output,differentiating with respect to Q:

The profit function is given by Π = R - C where R is total revenue,Π is profit,and C is total cost.Since Π,R,and C are functions of the quantity of output,differentiating with respect to Q: The first-order condition for maximization of profit is that the first derivative of the profit function with respect to Q should be equal to 0. The above equation shows that marginal revenue should be equal to marginal cost for output to be at the profit-maximizing level.

The first-order condition for maximization of profit is that the first derivative of the profit function with respect to Q should be equal to 0.

The above equation shows that marginal revenue

should be equal to marginal cost

for output to be at the profit-maximizing level.

Given the Profit Function Π = R - C,derive a Monopolist's

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