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28 Sep 2019
One convenient way to express the willingness-to-pay relationship between price and quantity is to use the inverse demand function. In an inverse demand function, the price consumers are willing to pay is experessed as a function of the quantity available for sale. Suppose the inverse demand function (expressed in dollars) or a product is P = 80 - q, and the marginal cost (in dollars) of producing it is MC = 1q, where p is the price of the product and q is the quantity demanded ad/or supplied.
a) How much would be supplied in a static efficient allocation?
b) What would be the magnitude of the net benefits (in dollars)?
One convenient way to express the willingness-to-pay relationship between price and quantity is to use the inverse demand function. In an inverse demand function, the price consumers are willing to pay is experessed as a function of the quantity available for sale. Suppose the inverse demand function (expressed in dollars) or a product is P = 80 - q, and the marginal cost (in dollars) of producing it is MC = 1q, where p is the price of the product and q is the quantity demanded ad/or supplied.
a) How much would be supplied in a static efficient allocation?
b) What would be the magnitude of the net benefits (in dollars)?
Kritika KrishnakumarLv10
28 Sep 2019
