Q = 800 cars per week,
FC = 1,000 + 1,000 = 2,000 per week,
VC = 1,000 + 600 = $1,600,
AVC = VC/Q = 1,600/800 = $2.
ATC = (FC + VC)/Q = $4.5.
P = $5 per car wash.
a) This market structure is perfectly competitive, so as P > AVC and P > ATC (5 > 4.5), then Smith Autos is profitable and should stay in business.
b) Graphically the company's performance can be represented as P = MC above the ATC curve, so its profit is a rectangle with area (P - ATC)×Q.
c) If another car wash company operates inside a gated community in the vicinity and offers its services at $6 per wash under a licensed agreement, then it can operate as a monopoly, so it is possible for this company to charge a higher price than the market and still stay in business.
If after a few months, due to the forces of demand and supply, the market price is pushed down to $1.5 per car wash, then Smith Autos should shut down, because P < AVC.
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