Question
please help with questions e, f, g, h, i, j. i have included answers for a-d
2. Pats utility function over consumption today (C) and consumption in the future (C) is given by function U(CC) = 6 She has
Q2) a) At eqm, MRS=Slope of intertemporal budget constraint MRS = MUI/MU2 = C2/C1 So, C2/C1 = (1+r) C2 = C1(1+r) So, from BC:
0 0
Add a comment Improve this question Transcribed image text
Answer #1

E) Pat

Interest rate C1 C2 Saving Utility
r1 = .5 4200 6300 4200
r2 =.4 4200 5880 4200

C2 = (1+r)4200

.

F) Jim

Interest rate C1 C2 Saving Utility
.5 5040 5040 3360
.4 4900 4900 3500

C1 = C2 = 8400(1+r)/(2+r)

.

G) pat

Old Utility U1 ( when r= .5)

U1 = C1*C2 = 4200*6300

Then at new r = .4

Let new income M"

Then C1 = M"/2

So C2 = (1+r)C1

= 1.4*M"/2

= .7M"

So,( M"/2)*(.7M") = 4200*6300

M" = $ 8694.83

so income needed = 8694.83

.

h)

New savings = M" - C1

= M" - M"/2

= M"/2

=$ 4347.413

.

It's mandatory to answer only four parts

Add a comment
Know the answer?
Add Answer to:
please help with questions e, f, g, h, i, j. i have included answers for a-d...
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for? Ask your own homework help question. Our experts will answer your question WITHIN MINUTES for Free.
Similar Homework Help Questions
  • Please give a detailed solution, thank you! 4. Two consumers (call them A and B) have utility functions over consumption...

    Please give a detailed solution, thank you! 4. Two consumers (call them A and B) have utility functions over consumption in period 1 and consumption in period 2 given by U (1,C2)n(c)ln(c2) In period 1, consumer A receives income of y 2, the endowments are reversed, consumer A gets y= 120 and consumer B gets y = 80 80 and consumer B receives y? = 120. In period (so they just a. First assume consumers are not allowed to save...

  • 2. Consumption-Savings Decision: The Household's decision problem is: 1- 1- max - C1,C2,8 1-7."1-7 s.t. Ci+s=(<)yi...

    2. Consumption-Savings Decision: The Household's decision problem is: 1- 1- max - C1,C2,8 1-7."1-7 s.t. Ci+s=(<)yi C2 = (*)(1+r)s + y2 where ci and c2 are consumption in periods 1 and 2 respectively; yi and Y2 are income in periods 1 and 2 respectively; s is savings; r is the interest rate on savings.y is a parameter controlling the concavity of the utility function, and will determine intertemporal substitution of consumption.4 We assume that y> 1; so utility is increasing...

  • (30 marks) Jane lives for two periods. In the first period of her life she earns...

    (30 marks) Jane lives for two periods. In the first period of her life she earns income Y1. The value of Y1 was determined by your student number. In the second period of her life, Jane is retired and does not earn any income. Jane’s decision is how much of her period one income should she save (S) in order to consume in period two. For every dollar that Jane saves in period one she has (1 + r) dollars...

  • Consider an economy occupied by two households (i- A, B) who are facing the two-period consumption...

    Consider an economy occupied by two households (i- A, B) who are facing the two-period consumption problem. Each household i - A, B is facing the following utility maximization problem: max subject to ci +biy(1+r)bo where Vi and US are household i's exogenous income in period t 1.2. cỈ and c are household i's consumption in period t 1,2. bo,bi is household i's bond holdings of which bo is exogenously given, r is the real interest rate, and 0 <...

  • ) Jane lives for two periods. In the first period of her life she earns income...

    ) Jane lives for two periods. In the first period of her life she earns income Y1. The value of Y1 was determined by your student number. In the second period of her life, Jane is retired and does not earn any income. Jane’s decision is how much of her period one income should she save (S) in order to consume in period two. For every dollar that Jane saves in period one she has (1 + r) dollars available...

  • Jane lives for two periods. In the first period of her life she earns income Y1....

    Jane lives for two periods. In the first period of her life she earns income Y1. The value of Y1 was determined by your student number. In the second period of her life, Jane is retired and does not earn any income. Jane’s decision is how much of her period one income should she save (S) in order to consume in period two. For every dollar that Jane saves in period one she has (1 + r) dollars available to...

  • Consider a household living for two periods

    Consider a household living for two periods, t = 1, 2.  Let ct and yt denote consumption and income in period t. s denotes saving in period 1, r is the real interest rate and β the weight the household places on future utility.  The following must be true about the household’s consumption in the two periods:c1 = y1 − sandc2 = (1 + r)s + y2a.  Derive the household’s intertemporal budget constraint.b.  Assume that the preferences of the household can be represented by a log utility...

  • I need step by step solution to the following this question asap .I have limited time...

    I need step by step solution to the following this question asap .I have limited time so please do it quickly with detailed explanation thanks in advance/Ha a. Explain how the nominal exchange rate is determined according to the monetary approach to the exchange rate. (5 points) b. Consider a household living for two periods. The intertemporal budget constraint is given by C2 ay 11 +r C1 + = y1+ Y2 1+r' where c is consumption, y is income and...

  • Doug lives for two periods. In the first period of his life he earns income Y1....

    Doug lives for two periods. In the first period of his life he earns income Y1. The value of Y1 was determined by your student number. In the second period of his life, Doug is retired and does not earn any income. Doug’s decision is how much of his period one income should he save (S) in order to consume in period two. For every dollar that Doug saves in period one he has (1 + r) dollars available to...

  • Consider the following 2-period model U(C1,C2) = min{4C1,5C2} Ci + S = Y1-T C2 = Y2...

    Consider the following 2-period model U(C1,C2) = min{4C1,5C2} Ci + S = Y1-T C2 = Y2 - T2 + (1+r)S Where C: first period consumption C2: second period consumption S: first period saving Y] = 20 : first period income Ti = 5 : first period lump-sum tax Y2 = 50 : second period income T2 = 10 : second period lump-sum tax r= 0.05 : real interest rate Find the optimal saving, S*

ADVERTISEMENT
Free Homework Help App
Download From Google Play
Scan Your Homework
to Get Instant Free Answers
Need Online Homework Help?
Ask a Question
Get Answers For Free
Most questions answered within 3 hours.
ADVERTISEMENT
ADVERTISEMENT
ADVERTISEMENT