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P2 = $1 for each Gala. Find her optimal demand and show it on the graph. (e) Describe Kates optimal choice(s) when p $1. Consumer Demand For each of the following utility functions, write down a transformation that would turn it into a Cobb-Douglas utility function of the form U(, )ys where a B-1. (a) U(x, y) γχαν-a where γ is a constant. (b) U(, y)-y 6. For each of the following utility functions, write down 2 monotonic transformations that would preserve the same underlying preferences as the original utility function. (a) U(x, y) ziy? (b) U(E, y)- (49z + 7y)2 7. A consumers utility function is given by U(z, y) = 4x2 + y2 The consumers income is I, the price of good y is Py and the price of good r is P (Warning: the algebra in this problem is messy but it is good practice.) (a) What is the marginal rate of substitution? (b) What is the equation for the budget constraint?

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