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Suppose that a particular firm is in a perfectly competitive constant-cost industry. When it is using...

Suppose that a particular firm is in a perfectly competitive constant-cost industry. When it is using the optimal amount of capital for the long-run, total cost is C(q)=1000+(q2/10), ATC(q)=(1000/q)+q/10, and marginal cost is MC(q)=2q/10. This implies that ATC=MC at a quantity of 100 and a per unit cost of $20.

1. At what quantity is average total cost minimized?

2. What is the long-run competitive equilibrium price?

3. If market demand is QD=12,000-200P and short-run market supply is QS=300P, what is the short-run market equilibrium price?

4. What will happen in the long-run

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Answer #1

0 ATC is minimum when Me intersects ATC pats MC = ATC corresponding to loo units of outfart Therefore, at lo units of outputATC= 1000 + 2 ATC = love 120 ATC = 20.33 20 unitd hd 20.33. ATE from Preht = TR-TC u : pq - ATCL C u = 9 (P-ATC) a = $20 (24-

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