Marginal revenue of the demand function p = 20 – 3x is: - Business Mathematics and Statistics | Shaalaa.com

As in Example 5.1 , assume that utility is given by utility =U(x, y)=x^0.3 y^0.7 a. Use the uncompensated demand functions given in Example 5.1 to compute the indirect utility function and the expenditure function for this case. b. Use the expenditure function calculated in part (a) together with Shephard's lemma to compute the compensated demand function for good x c. Use the results from part (b) together with the uncompensated demand function for good x to show that the Slutsky equation h

SOLVED: Problem 1. DemandBengt's utility function is U(x) = ln(x) - beerBengt's budget: px Py = mp - price of stampsp - price of beerm - Bengt's budgeta) What is Bengt's demand for beer and stamps?b) Is it true that Bengt would spend every krona in additional income on stamps?c) What happens to demand when Bengt's income changes (i.e. find the income elasticity)?d) What happens to demand when p and pz increase (i.e. find the price elasticities)?Problem 2. DemandJan has fallen on hard times. Hi

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