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Suppose an individual's utility function over consumption of X and Y is given by
U(x,y) =(x ? 10)^(1/3)y^(2/3)
where x and y are respective amounts of goods X and Y consumed. We interpret 10 as the minimum level of X such that the individual is alive
and well. Let px be the price of good X and py be the price of good Y. Assume the income of this individual is strictly larger than 10px
Derive the demand for good X and the demand for good Y as functions of the two prices and income.
Determine the marginal cost for bottle of wine and what will be the reduction in number of crashes at that intersection achieved by the mayor?
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