ENGR.ECONOMIC ANALYSIS
14th Edition
ISBN: 9780190931919
Author: NEWNAN
Publisher: Oxford University Press
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- 3. Let there be two goods x and y with prices px and py respectively, and let M be the consumer's income. Let the consumer's preferences be represented by the utility function min(2x, y). Find the consumer's expenditure function. Note: you cannot use the Lagrange method as the utility function is not differentiable - but you have used the min U = utility function before. (4)arrow_forwardGreg has the following utility function: u=2057 20.43. He has an income of $96.00, and he faces these prices: (P1, P2) (9.00, 9.00). Suppose that the price of an increases by $1.00. Calculate the equivalent variation for this price change. =arrow_forwardIf the total utilities for the fifth and sixth units of a good consumed are 98 and 115 respectively. The marginal utility for the sixth unit is:arrow_forward
- Suppose you have the following indirect utility function: 72 V(Px, Py, I) = In (. PxPyarrow_forwardJerry's utility function is U(x,y) = ( 5x + y ) 18. Find Jerry's MRS (for good X in terms of good Y) and then find the value of the derivative dMRS/dx at the point were x=39 and y=69 and enter it below. Remember to enter the number in decimal form. If the number is negative, then use the negative sign (e.g., -3.29839).arrow_forwardPlease draw the income-consumption (or income-offer) curve for each of the following utility functions, indicating the slope of each: (a) U = (A)(x^a)(y^b) (b) U = min(ax, by) (c) U = ax + byarrow_forward
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