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A problem set on microeconomics, focusing on budget constraints, indifference curves, and consumer preferences. Students are asked to analyze various scenarios involving budget sets, tax implications, and marginal rates of substitution. The problem set also covers the differences between ordinal and cardinal utility, as well as the concepts of perfect substitutes and perfect complements.
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PROBLEM SET 2*
Tutor: Matthew Polissona
u(x 1 , x 2 ) = √x 1 x 2 ,
where x 1 ≥ 0 and x 2 ≥ 0 denote quantities of Goods 1 and 2, respectively, and where (x 1 , x 2 ) denotes a consumption bundle.^2 Denote the marginal utility from an infinitesimal increase in x 1 as M U 1 and the marginal utility from an *This problem set corresponds to the 2009–2010 paper. All errors are my own. aDepartment of Economics, University of Oxford [email protected] (^1) Note that we only assume that a consumer prefers more money to less. (^2) Cobb-Douglas preferences are generally represented by u(x 1 , x 2 ) = xα 1 1 xα 2 2 , where α 1 , α 2 > 0 and 1
infinitesimal increase in x 2 as M U 2. Let u(x 1 , x 2 ) = 6 and graph the correspond- ing indifference curve. Mark and label (4, 9) on the indifference curve. What is the MRS at (4, 9), where M U 1 = 3/4 and M U 2 = 1/3? Why is M U 1 > M U 2 at this bundle? Now mark and label (9, 4) on the indifference curve. What is the MRS at (9, 4), where M U 1 = 1/3 and M U 2 = 3/4? Why is M U 2 > M U 1 at this bundle? Why is the MRS at (4, 9) different from the MRS at (9, 4)?
Varian, H. R. (2006): Intermediate Microeconomics: A Modern Approach, 7th edn. New York: W. W. Norton. often where α 1 +α 2 = 1. This form is commonly used in economics because it produces well-behaved indifference curves and because it is analytically tractable. (^3) The mathematical techniques used to solve this problem are not formally introduced until later. See Varian (2006), p. 90–94.