Greg has the following utility function: u = x47x953. He has an income of $52.00, and he faces these prices: (P₁-P2) = (1.00, 3.00). Suppose that the price of x; increases by $1.00. Calculate the equivalent variation for this price change.
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- Greg has the following utility function: u = x1^0.361x 2^0.642. He has an income of $74.00, and he faces these prices: (p1, p2) = (9.00, 8.00). Suppose that the price of x1 increases by $1.00. Calculate the equivalent variation for this price change.Greg has the following utility function: u=x10.75x20.25. He has an income of $68.00, and he faces these prices: (p1,p2)=(8.00,4.00). Suppose that the price of x1 increases by $1.00. Calculate the equivalent variation for this price change. $Greg has the following utility function: u = x49x9.51 He has an income of $75.00, and he faces these prices: (P1, P2) = (4.00, 1.00). Suppose that the price of x1 increases by $1.00. Calculate the compensating variation for this price change. Give your answer to two decimals. $
- Greg has the following utility function: u=x053x047. He has an income of $64.00, and he faces these prices: (p₁.pz) = (3.00,4.00). Suppose that the price of x₁ increases by $1.00. Calculate the compensating variation for this price change. Give your answer to two decimals.x9.359.65 He has an income of $72.00, and he faces these prices: (p1, p2) = (2.00, 7.00). Greg has the following utility function: u = Suppose that the price of x1 increases by $1.00. Calculate the compensating variation for this price change. Give your answer to two decimals. $2nd attempt Greg has the following utility function: u = x0.55x0.45. He has an income of $96.00, and he faces these prices: (P1, P2) (10.00, 8.00). Suppose that the price of x₁ increases by $1.00. Calculate the compensating variation for this price change. Give your answer to two decimals. $ =
- 2nd attempt Greg has the following utility function: u = x0.64x0.36. He has an income of $86.00, and he faces these prices: (P1, P2) = (9.00, 2.00). Suppose that the price of x₁ increases by $1.00. Calculate the equivalent variation for this price change. $Questions 1. Will's utility from vacations (91) and meals (92) is given by the function U(V, M) = 91 x 92. Last year, the price of vacations was $200 and the price of meals was $50. This year, the price of meals rose to $75, while the price of vacations remained the same. Both years, Will had an income of $1500. (a) What is the compensating variation for the price change in meals? (b) What is the equivalent variation for the price change in meals?Donald likes fishing (X1) and hanging out in his hammock (X2). His utility function for these two activities is u(x1, x2) = 3X12X24. (A) Calculate MU1, the marginal utility of fishing. (B) Calculate MU2, the marginal utility of hanging out in his hammock. (C) Calculate MRS, the rate at which he is willing to substitute hanging out in his hammock for fishing. (D)Last week, Donald fished 2 hours a day, and hung out in his hammock 4 hours a day. Using your formula for MRS from (c) find his MRS last week. (E) This week, Donald is fishing eight hours a day, and hanging out in his ham mock two hours a day. Calculate his MRS this week. Has his MRS increased or decreased? Explain why? (F) Is Donald happier or sadder this week compared to last week? Explain.
- QUESTION 1 For the utility function U = Qx0.73Qy(1-0.73) find the trade-off rate between good X and good Y at Qx= 3 and Qy=12 Please enter your response as a positive number with 1 decimal and 5/4 rounding (e.g. 1.15 1.2, 1.14 = 1.1).Donald's utility function is U(x, y) = x + y¹/2. Currently he is buying some of both goods. If his income rises and prices don't change, he will buy more of both goods. True FalseQ: A consumer’s preferences for food (F) and clothing (C) are given by U(F,C) = F0.2C0.8. The price of food is $4, and the price of clothing is $8. The consumer has an income of $3600. a) What is the utility maximizing choice of food and clothing? b) How would the utility maximizing choice change if price of clothing increased to $14? c) Given the answers to the previous parts plot a linear approximation to the demand function for clothing.