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Slutsky Equation and Intertemporal Choice. Suppose that the preference ordering of an individual can be represented by the utility function U(c1; c2) = c1c2 where ct is consumption in period t, t = 1, 2. Their endowment is m1 and m2. The interest rate at which they can borrow and lend is r.
(a) Find the demand functions for c1 and c2.(b) Show that the Hicksian demand functions for c1 and c2 are
(c) Find the optimal consumption bundle if m1 = 100, m2 = 88, and r = :1. Is the consumer a borrower or a lender? How much do theyborrow or lend per period?
(d) Find the optimal consumption bundle if m1 = 100, m2 = 88, and r = :2. Is the consumer a borrower or a lender? How much do they borrow or lend per period?
(e) Break up the change in consumption of good 1 from the increase in the interest rate into (i) the substitution effect; (ii) the ordinary income effect; and (iii) the endowment income effect. [Hint: To find the ordinary income effect, you have to hold money income constant and find the optimal consumption bundle at the new interest rate. The money income at a given interest rate is the numerator in the Marshallian demand functions. This is the future value of the endowment at the old interest rate.]
What is the NPV break-even level of sales assuming a tax rate of 35%, a 10-year project life, and a discount rate of 12%? (Do not round intermediate calculations. Round your answer to the nearest whole number.)
The coach wants to help Omar and has asked him to lead the prayer at the next game. Omar is nervous about whether he should say a Christian prayer or a Muslim prayer. He is also concerned about how to respond to the invitations to attend church.
If Jane is currently willing to trade 4 movie tickets for 1 basketball ticket, then she must like basketball better than movies. True or false? Explain.
The Federal Government announced a tax rebate of $500 for all individuals filing singly
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