ENGR.ECONOMIC ANALYSIS
14th Edition
ISBN: 9780190931919
Author: NEWNAN
Publisher: Oxford University Press
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Suppose the total utility function for the consumer who is consuming two goods, good x and good z is U(x, z) = ln(2x) + 2lnz. The consumer’s income is $16 and is faced with the prices of each unit of good x and good z. The
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- B. suppose that the steel firms costs are shown below. Fill the table. Q TFC TVC TC MC TR MR PROFIT/LOSS 400 100 400 50 200 400 100 300 400 130 400 400 180 500 400 220 600 400 350 700 400 450 400 800 price of steel is P150/unit 600arrow_forwardSuppose a consumer’s utility function is u = x_1^(3/2) x_2^(3/2) . She spends her budget of £27 for two goods. The prices of both goods are p1 = 6 and p2 = 6 Now suppose that instead both goods are priced as follows: There is a discount of 50% on the price of good 1 on each additional unit in excess of 3 units, and there is a discount of 50% on the price of good 2 on each additional unit in excess of 3 units. Draw the new budget constraint and derive it analytically.arrow_forwardAssume that the price of oranges is $2 and the price of starfruit is $1. You have $10 of income to spend on both goods, and you intend to spend the entire amount. Note that MU stands for marginal utility. Q of oranges MU from oranges Q of starfruit MU of starfruit 1 $20 1 $12 2 16 2 10 3 12 3 8 4 8 4 6 5 4 5 4 6 0 6 2 To maximize total utility, you would consume _____ oranges and _____ starfruit. Question 25…arrow_forward
- 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?arrow_forwardThere are two goods, apples and bananas. The price of apples is PA = $2,and the price of bananas is PB = $3. A consumer has $120 to spend, and his utility function is U(A,B)=2A2B3 a) With apples on the x axis, the slope of the budget line is ________ b) At A=2, B=1, the marginal utility of A is and the marginal utility of B is ________ c) At the optimal bundle, the consumer buys apples and bananas ______arrow_forwardConsider a consumer whose utility function is (screenshot) Assume the consumer has income $120 and initially faces the prices px=$1 and py=$1. How much x and y would they buy? Draw the budget constraint and the demands.arrow_forward
- Suppose we are able to model the total utility function for the consumption of two goods, good x and good z. The utility function is structured as U(x, z) = 3x2 + z2 - 2xz. The consumer is faced with the prices of goods x and z. The price for each unit of good x and z is $1 each. The consumer has an income $1 (in thousands). How many units of each good should the consumer consume so as to maximize his/her utility?arrow_forwardA consumer has an income of $400 and is deciding between two products: X and Y. Assume that the X product is the horizontal axis product. The price of X is $10 and the price of Y is $2. Assume the consumer currently wants to consume 50 units of product Y to maximize his utility. a) Write out the equation to this consumers budget line. What is the slope to this budget constraint? b) How much of X and Y will the consumer consume to maximize his utility subject to his budget constraint. C) Now assume the price of X changes to $5 and price of Y and Income stays the same. At the new price, the consumer wants to buy 60 units of product X to maximize her utility given her budget. How much X and Y will the consumer consume to maximize utility. g in the before and after the change of the budget constraint and indifference graph on the same graph space. Show all necessary points. Label clearly. ead oubstitutiofs. Draw d) Write out the expression of the utiiity maximizing ruie here.?arrow_forwardSuppose that, by law, a person is required to consume a fixed amount of good X, say X0. Assuming X is a normal good, explain how this law reduces utility for both high and low income people.arrow_forward
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