Q=100,000(16-P/1000)
P=16000-Q/100
n=100
MC=1000
All supermarkets are symmetric
Demand eq of each supermarket: q=1000(16-P/1000) P=16000-q
Profit max of each supermarket:
(max wrt to q) [ (16000-q)q – 1000q ]
FOC(q) =0
q=3000
Q=300,000
P=10,000
Profit of each supplier, W = Pxq-1000q
Profit all suppliers = W*100
Consumer Surplus = 0.5(16000-P)(Q-0)
Total Surplus = CS+PS
Monopoly:
One supplier
Profit of BartBarn = (16000-Q/100)Q-1000Q
FOC(Q)=0
Q*=750,000
P*=8500
Profit of BB=P*xQ*-1000Q
Consumer Surplus = 0.5(16000-P*)(Q*)
Profit to BB = P*xQ*-1000Q* ---- (a)
Total Surplus = CS+PS
f) Compare Total Surplus, CS, PS in both the cases
Difference in total surplus means there is DWL resulting from monopoly.
g)
The max price Bart may be willing to pay is bounded by the profit he makes when he enters the market which is (a)
There will be a transfer of surplus. PS will become zero and will be transferred to the govt.
CS will remain unchanged as a result of the license.
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