Given preferences represented by the utility function U(x 1 , x 2 ) = min{3x 1 ,
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Question:
Given preferences represented by the utility function U(x1, x2) = min{3x1, x2}, let’s figure out the following:
- Demand for x1 and x2 for perfect complements.
- Let m = 100, p1 = 2, and p2 = 4. Find the quantities demanded for x1 and x2.
- Suppose p1 increases to p1 = 10. Now what is the optimal bundle?
- Decompose this change into the income and substitution effects.
- Your sister has just promised to send you pocket money of $500 each month starting next month and she will keep doing it forever. What is the present value of “having such a sister” if monthly interest rate is equal to 1% (one number)?
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