Utility Function: U = ln (x) + ln (z) Budget Constraint: 120 = 2x + 3z (a)
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Question:
Utility Function: U = ln (x) + ln (z)
Budget Constraint: 120 = 2x + 3z
(a) Find the optimal values of x and z
(b) Explain in words the idea of a compensating variation for the case where the budget constraint changed to 120 = 2x + 5z
Problem 4
(a) Derive the demand functions for the utility function
(b) Let a = 2, b = 5, px = 1, pz = 3, and Y = 75. Find the optimal values for x and z.
Problem 5
Utility Function:
Time Constraint: H=24-
Income Constraint: Y=wH
w=16
Solve for the optimal values of and Y using the Substitution Method
Related Book For
Calculus And Its Applications
ISBN: 9780134437774
14th Edition
Authors: Larry Goldstein, David Lay, David Schneider, Nakhle Asmar
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