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Week 02 Assignment 01 Demand Theory Problem Set 1. Part I: Draw a budget constraint and an indifference curve for an individual who works in period one and is retired (earns no income) in period two....

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Week 02 Assignment 01 Demand Theory Problem Set 1. Part I: Draw a budget constraint and an indifference curve for an individual who works in period one and is retired (earns no income) in period two. He consumes some of his income in period 1 and saves the rest of his income for period 2. Place consumption in period 1 on the horizontal axis, and consumption in period 2 on the vertical axis. He has to choose how much to consume now and how much to save for the future. Suppose he earns $1,000,000 in period 1 and receives 10% interest on any income saved for period 2. The interest is taxed at 30%. Draw his budget constraint, labeling the axes, and draw an indifference curve that maximizes his utility. Label consumption in each period, C1 and C2. Label savings in period 1. (Remember that any income that is not consumed is saved for period XXXXXXXXXXPart II: Now consider a change in tax law that is designed to encourage savings. The tax rate on interest income is reduced to 10%. Illustrate the shift in the budget constraint, and draw a new indifference curve that maximizes utility. How has consumption in each period changed? How has savings changed? Describe and illustrate the income and substitution effects. Will one effect necessarily dominate the other? Which effect dominates on your graph? (15 points for both parts) XXXXXXXXXX2. Part I: Calculate and shade the consumer surplus for the market for bananas. Price per lb XXXXXXXXXXBanana Market $1.50 S $ XXXXXXXXXXD 1000 Q bananas Part II: Say the cost of importing bananas to the United States falls by $.25 a pound. Importing bananas is one of the costs of production. Show the resulting shift on your graph. What will happen to price and quantity of bananas sold? What will happen to the consumer surplus? Describe why this happens to consumer surplus intuitively. (15 points for both parts)
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Week 02 Assignment 01 Demand Theory Problem Set 1. Part I: Draw a budget constraint and an indifference curve for an individual who works in period one and is retired (earns no income) in period two. He consumes some of his income in period 1 and saves the rest of his income for period 2. Place consumption in period 1 on the horizontal axis, and consumption in period 2 on the vertical axis. He has to choose how much to consume now and how much to save for the future. Suppose he earns $1,000,000 in period 1 and receives 10% interest on any income saved for period 2. The interest is taxed at 30%. Draw his budget constraint, labeling the axes, and draw an indifference curve that maximizes his utility. Label consumption in each period, C1 and C2. Label savings in period 1. (Remember that any income that is not consumed is saved for period 2). Part II: Now consider a change in tax law that is designed to encourage savings. The tax rate on interest income is reduced to 10%. Illustrate the shift in the budget constraint, and draw a new indifference curve that maximizes utility. How has consumption in each period changed? How has savings changed? Describe and illustrate the income and substitution effects. Will one effect necessarily dominate the other? Which effect dominates on your graph? (15 points for both parts) 2. Part I: Calculate and shade the consumer surplus for the market for bananas. Price per lb. XXXXXXXXXXBanana Market $1.50 S $0.75 D 1000 Q bananas Part II: Say the cost of importing bananas to the United States falls by $.25 a pound. Importing bananas is one of the costs of production. Show the resulting shift on your graph. What will happen to price and quantity of bananas sold? What will happen to the consumer surplus? Describe why this happens to consumer surplus intuitively. (15 points for both parts)

Answered Same Day Dec 23, 2021

Solution

David answered on Dec 23 2021
123 Votes
Week 02 Assignment 01
Demand Theory Problem Set
1. Part I: Draw a budget constraint and an indifference curve for an individual who works in
period one and is retired (earns no income) in period two. He consumes some of his income in
period 1 and saves the rest of his income for period 2. Place consumption in period 1 on the
horizontal axis, and consumption in period 2 on the vertical axis. He has to choose how much to
consume now and how much to save for the future. Suppose he earns $1,000,000 in period 1 and
eceives 10% interest on any income saved for period 2. The interest is taxed at 30%. Draw his
udget constraint, labeling the axes, and draw an indifference curve that maximizes his utility.
Label consumption in each period, C1 and C2. Label savings in period 1. (Remember that any
income that is not consumed is saved for period 2).
Answer:
In a two period model where an individual work only for period 1, rate of interest is ‘r’ and there is
a tax rate of ‘t’ , the budget constraint is given as;
C2 = (1+r(1-t))C1
Cu
ent income = $1000000, rate of interest (r) = 0.1 and tax rate on interest (t) = 0.3
In period 1, the maximum consumption (C1) could be = $1000000
And period 2, the maximum consumption (C2) could be = (1+r(1-t))*C1 = (1+0.1*(1-0.3))*1000000
= $1070000...
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