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Let C(Q) denote the cost of producing Q units per month of a commodity. What is...

Let C(Q) denote the cost of producing Q units per month of a commodity. What is the interpretation of C'(1000) =25? Suppose the price obtained per unit is fixed at 30 and that the current output per month is 1000. Is it profitable to increase production?

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Answer #1

Answer

Marginal cost

Yes,

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Assuming the firm is in perfect competition as the price is fixed.

C'(1000) =25 is a marginal cost of 1000th unit produced

The profit is maximum at P=MC but the MC <P so the firm should increase production to maximize profit

The price is a horizontal curve and MC upward sloping at the profit-maximizing level of output so the firm should increase the output upto P=MC.

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