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MUx MUy (1) = Px Py (2) PxX + pyY = / Steps: 1. You will be given the marginal utilities, the prices, and income.

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MUx MUy (1) = Px Py (2) PxX + pyY = / Steps: 1. You will be given the marginal utilities, the prices, and income. Put the marginal utilities and prices into equation (1). Simplify and solve for either X (as a function of Y) or Y (as a function of X) 2. Take your solution from step 1 and substitute it into equation (2). You now have only one unknown. Solve for it. 3. Take your solution from step 2 and substitute it back into your solution from step 1. Solve for the second unknown. In each of the following practice problems, find the optimal combination of X and Y. 1. Utility: U = x0.5y0.5 Marginal Utilities: MUx = 0.5 () 0.5 MUY = 0.5 ( 0.5 Income and Prices: I = 1,000 Px = 5 Py = 5 Answer: X = 100; Y = 100

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