Consider an endowment setting where (@1, 2) = (1, 1). Assume that x₁, x₂ are ordinary goods. x₁ is an inferior good and x2 is a normal good. Draw a diagram of Slutsky decomposition of a price decrease. The rotation/shifts of the budget line • The optimal bundle before the price change (A) • The optimal bundle after accounting for only the substitution effect (B) • The optimal bundle after accounting for also the ordinary income effect (C), • The optimal bundle after accounting for the endowment income effect (D)
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- Q1-Select the true or false for the following statement also give the explanation and support your answer with graphical presentation where necessary. Explanation is compulsory 3 to 6 line. Two indifference curves can intersect each other. If total utility at optimum level marginal utility is negative. If government imposes price ceiling on goods “X” the result is excess supply and shortage of demand for goods “X”. Consumer budget line cannot touch axis. In perfectly inelastic goods and services change in price equal to change in quantity demand.Suppose Coke and Pepsi are perfect substitutes for me, and right and left shoes are perfect complements. A. Suppose my income allocated to Coke/Pepsi consumption is $100 per month, and my income allocated to right/left shoe consumption is similarly $100 per month. a. Suppose Coke currently costs $0.50 per can and Pepsi costs $0.75 per can. Then the price of Coke goes up to $1 per can. Illustrate my original and my new optimal bundle with "Coke" on the horizontal and "Pepsi" on the vertical axis. b. Suppose right and left shoes are sold separately. If right and left shoes are originally both priced at $1, illustrate (on a graph with "right shoes" on the horizontal and "left shoes" on the vertical) my original and my new optimal bundle when the price of left shoes increases to $2. c. True or False: Perfect complements represent a unique special case of homothetic tastes in the following sense: Whether income goes up or whether the price of one of the goods falls, the optimal bundle…Q.3 Explain the following utility functions graphically and mathematically: 1. Perfect substitutes utility function 2. Perfect complements utility function 3. Cobb-Douglas utility function.
- Lea's utility function is U =0.7 ln( x ) + y where x denotes her consumption of good X and y denotes her consumption of good Y. Suppose the government imposes a per-unit tax on good X equal to 5 dollars. The price of good X charged by the sellers of good X is Px = 9 (and does not change due to the tax), the price of good Y is Py = 13 and Lea's income is M = 389. What is Lea's own-price substitution effect of the price increase due to the tax ?Katalin has the utility of U(x 1, x 2 ) = max{3x 1, 4x 2 } of purchasing products 1 and 2. Katalin has an initial endowment of ( ω 1,ω 2 ) = (40,40), and initial prices are 2 and 5 forproducts 1 and 2, respectively. When prices change and 3$ for both products, find the pure substitution, income, and endowment effects for Katalin.Suppose your utility for goods x1 and x2 is represented by the following utility function: U(x1,x2)= x11/5 x24/5 a) What is your marginal rate of substitution, MRS12? b) If the price for good x1 is p1 = 2, the price for good x2 is p2 = 4, and your available income is m = 20, write down your budget constraint. c) Using the prices and income given at b) above, find your optimal consumption choice bundle (Marshallian demand) and its corresponding utility level. d) Illustrate your optimal consumption choice on a graph. e) For the prices given in b), what income would you need to achieve a utility level of 25? PLEASE ONLY ANSWER PART C, D AND E
- Suppose your utility for goods x1 and x2 is represented by the following utility function: U(x1,x2)= x11/5 x24/5 a) What is your marginal rate of substitution, MRS12? b) If the price for good x1 is p1 = 2, the price for good x2 is p2 = 4, and your available income is m = 20, write down your budget constraint. c) Using the prices and income given at b) above, find your optimal consumption choice bundle (Marshallian demand) and its corresponding utility level. d) Illustrate your optimal consumption choice on a graph. e) For the prices given in b), what income would you need to achieve a utility level of 25?Assume you spend your entire income on two goods X & Y with prices given as PX & PY, respectively. Prices and income (I) are exogenous and positive. Given that U= X2Y 2 , derive the Hicksian demand function for good Y.Assuming a linear budget constraint, consider the following utility maximization problem:U (x1, x2) = 2x10.5 + 4x20.5 1. Compute the Marshallian demand functions for goods 1 and good 2.2. Find the compensated demand function.3. Derive the expenditure function and verify that h (p, u) = ∇pe (p, u)4. Derive the indirect utility function and verify Roy's Identit
- 1.Suppose that Chris's utility function is given by UC=QC1/2 RC1/2 , where QC and RC are his consumption of Q and R, respectively. Dana's utility function is given by UD=QD1/3 RD2/3, where QD and RD are her consumption of Q and R, respectively. Write an equation for the marginal rate of substitution (MRS) between Q and R for each of the two agents. 2.Suppose that the price of good R is pR=1 and the price of good Q is pQ=2. How much is Chris's and Dana's initial income, given his endowments and given these prices? 3. At these prices, how many units of Q would Chris and Dana want to consume? 4. At these prices, how many units of R would Chris and Dana want to consume?1. Using the Marshall and Hicksian Demand Identity Equation, derive the Slutsky equation to determine whether x1 and x2 are complements or substitutes. That is, derive the following Slutsky equation:(In this question we denote income by Y, not by W as in the lecture notes). The following figure shows a two-good consumption space for an agent. The horizontal axis measures good x and the vertical axis measures good y. There are three budget lines shown in the figure. The first budget line has vertical intercept Y/py and horizontal intercept Y/px. The second budget line has vertical intercept Y/p’y<Y/py, and horizontal intercept Y/px. The third budget line has vertical intercept Y/py, and horizontal intercept Y/p’x< Y/px. There are two indifference curves. These are downward sloping thin curves that do not touch. One of this curves intersects the first budget line only at bundle (3,2). The other curve intersects the second budget line only at (4,0.6) and intersects the third budget line only at (1,2.5). Can we conclude that good y is a Giffen good for some market situation? No. Yes.