There are three groups in a community. Their demand curves for public television in hours of programming, T, are given respectively by W1 = $100 − T, W2 = $300 − 2T, W3 = $400 − 2T. Suppose public television is a pure public good that can be produced at a constant marginal cost of $200 per hour.
(a) What is the efficient number of hours of public television?
(b) How much public television would a competitive private market provide?
A) we know for public good, market demand is the vertical summation of individual supply curve demand curve.
Thus total W=800-5T and W=200
thus T=600/5=120
w1=0 thus only second and third group will demand
new W=700-4T =200
T=500/5=125 W2=300-250=50 and W3=400-250=150
thus efficient quantity=125(no of hours for public television)
b) when private good and is perfectly competitive then wage=200
T1=0 T2=50 and T3=100
thus perfectly competitive market outcome=150 hours for public television
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