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Q P TC 0 $160 $3,000 10 $152 $3,630 20 $144 $3,990 30 $136 $4,170 40 $128 $4,260 50 $120 $4,350 60 $112 $4,530 70
Q | P | TC |
0 | $160 | $3,000 |
10 | $152 | $3,630 |
20 | $144 | $3,990 |
30 | $136 | $4,170 |
40 | $128 | $4,260 |
50 | $120 | $4,350 |
60 | $112 | $4,530 |
70 | $104 | $4,890 |
80 | $96 | $5,520 |
90 | $88 | $6,510 |
100 | $80 | $7,950 |
a. Determine equations for P=f(Q), MR=f(Q), ATC=f(Q, Q2), AVC=f(Q, Q2), MC=f(Q, Q2). Recall that your marginal equations should be derivatives of your totals!
b. Determine the profit-maximizing price and quantity. (Since MC is in terms of Q2, solving with calculus and algebra can be messy unless you know the quadratic formula. Your table should give an exact answer.)
c. How much total profit would your firm earn if you set P and Q according to part b?
d. Describe the competitiveness of the market by calculating the Lerner index.
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