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What is this household's marginal propensity to consume at c1 (in percent)?
- Suppose you have the option of spending $[x] now or saving it until next year. If you save it, the bank will pay you an interest rate of 9.8%. Your utility function is u(w) = w. What does your discount factor & need to be for you to be indifferent between spending the money now and saving it? Round your answer to 3 decimal places (so an answer might be, for example, 0.476).Help meDr Issac Parish will live for two periods only. His utility function is U(c1, c2) = c1c2, where c1 is consumption in period 1 and c2 is consumption in period 2. He will have no income in period 2. His income in period 1 is £40,000. If the interest rate rises from 10 to 14%: Select one: O a. his savings will not change but his consumption in period 2 will increase by £800. b. his consumption in both periods will decrease. c. his savings will increase by 4% and his consumption in period 2 will increase. O d. his consumption in period 1 will decrease by 14% and his consumption in period 2 will increase. e. his consumption in both periods will increase.
- Rodrigo is taking a year between high school and college to work and save up. His utility from consumption each year is U(c) = discounts future utility by B. Rodrigo is going to make $I his year of working, and whatever he doesn't consume from that income will a savings account which will earn return r before he consumes next year. He has to pay for school expenses E in year two, before he consumes (but after return has been realized). 1-o and he go into3. Anya has a two-period horizon. She has the utility function u(c1, c2) = 2ln(cı) + In(c2), where c; is her consumption in period j. Her income is Mj in period j. Assume that M1 = 7,000 and M2 = 9,600. The interest rate at which she can borrow and lend is 20%. (i) Find the equation for Anya's budget line. (ii) Find her optimal bundle. (iii) Explain whether her utility would rise or fall if the interest rate were to fall slightly. (iv) Now Explain why her optimal bundles here and in (ii) are related as they are! əsoddns that the interest rate is again 20% and Anya has M1 = 0 and M2 = 18,000.Assuming a mix of present and future consumption is preferred, ANY consumer who starts at point A will gain utility from a rise in interest rates. is it true or false
- Dr Issac Parish will live for two periods only. His utility function is U(c1, c2) = c1c2, where c1 is consumption in period 1 and c2 is consumption in period 2. He will have no income in period 2. His income in period 1 is £40,000. If the interest rate rises from 10 to 14%: Select one: a. his savings will not change but his consumption in period 2 will increase by £800. b. his savings will increase by 4% and his consumption in period 2 will increase. c. his consumption in period 1 will decrease by 14% and his consumption in period 2 will increase. d. his consumption in both periods will decrease. e. his consumption in both periods will increase.Patience has a utility function where c₁ is her consumption in period 1 and c2 is her consumption in period 2. Her income in period 1 is 3 times as large as her income in period 2. At what interest rate will she choose to consume the same amount in period 1 as in period 2? 20% 13% 25% 1/2 1/2 U(c1, c2) = ¹/² +0.80c¹/² 0% 80%Anya has a two-period horizon. She has the utility functionu (c1,c2) = 2ln(c1) + ln(c2), where cj is her consumption in period j. Her income is Mj in period j. Assume that M1= 7,000 and M2=9,600. The interest rate at which she can borrow and lend is 20%. (i) Find the equation for Anya’s budget line. (ii) Find her optimal bundle. (iii) Explain whether her utility would rise or fall if the interest rate were to fall slightly. (iv) Now suppose that the interest rate is again 20% and Anyahas M1= 0 and M2= 18,000.Explain why her optimal bundles here and in (ii) are related as they are. *just answer part iv.
- Anya has a two-period horizon. She has the utility functionu (c1,c2) = 2ln(c1) + ln(c2), where cj is her consumption in period j. Her income is Mj in period j. Assume that M1= 7,000 and M2=9,600. The interest rate at which she can borrow and lend is 20%. (i) Find the equation for Anya’s budget line. (ii) Find her optimal bundle. (iii) Explain whether her utility would rise or fall if the interest rate were to fall slightly. (iv) Now suppose that the interest rate is again 20% and Anyahas M1= 0 and M2= 18,000.Explain why her optimal bundles here and in (ii) are related as they are.Suppose a person has a total credit card debt of $1,100 that has a 11 % yearly interest rate. This person also has a savings account with $5,500 that pays 1 % interest per year. Despite the net loss, the person keeps both. Calculate how many times the person appreciates the $1 of savings more than $1 of credit card debt if the person relates similarly to both values of percent paid and received, Enter your answer in the box below and round to two decimal places if necessary. Answer Keypad Keyboard Shortcuts timesElijah has a utility function U(c1, c2) = min{c1, c2}, where cl and c2 are his consumption in periods 1 and 2 respectively. Elijah earns £190 in period 1 and he will earn £70 in period 2. Elijah can borrow or lend at an interest rate of 5%. There is no inflation. Select one: a. Elijah will save about £58.53. b. Elijah will save about £61.46. c. None of the above. d. Elijah will neither borrow nor lend. e. Elijah will borrow about £58.53.