albany.edu how to screenshot on mac - Googl... Mail - Mangia, Louis M - Outlook Course Schedule – Spring 2020-So.. https://blackboard.albany.edu/bbc.. https://www.albany.edu/~by87227.. My Questions | bartleby 1. Suppose David spends his income (I) on two goods, x and y, whose market prices are pr and py, respectively. His preferences are represented by the utility = Inx + 2lny (MU = 1/x, MUy function u(x, y) Derive his demand functions for x and y. Are they homogeneous in a. income and prices? $60 and pr b. Assuming = $1, graph his demand curve for y. c. Repeat part (b) for the case in which pr = $2. an allowance to spend any way he pleases. 2. David gets $3 per week as Since he likes only peanut butter and jelly sandwiches, he spends the entire amount on peanut butter (at $0.05 per ounce) and jelly (at $0.1 per ounce). Bread is provided free of charge by a concerned neighbor. David is a picky eater and makes his sandwiches with exactly 1 ounce of jelly and 2 ounces of peanut butter. He is set in his ways and will never change these proportions. a) How much peanut and jelly will David buy with his $3 allowance per

albany.edu how to screenshot on mac - Googl... Mail - Mangia, Louis M - Outlook Course Schedule – Spring 2020-So.. https://blackboard.albany.edu/bbc.. https://www.albany.edu/~by87227.. My Questions | bartleby 1. Suppose David spends his income (I) on two goods, x and y, whose market prices are pr and py, respectively. His preferences are represented by the utility = Inx + 2lny (MU = 1/x, MUy function u(x, y) Derive his demand functions for x and y. Are they homogeneous in a. income and prices? $60 and pr b. Assuming = $1, graph his demand curve for y. c. Repeat part (b) for the case in which pr = $2. an allowance to spend any way he pleases. 2. David gets $3 per week as Since he likes only peanut butter and jelly sandwiches, he spends the entire amount on peanut butter (at $0.05 per ounce) and jelly (at $0.1 per ounce). Bread is provided free of charge by a concerned neighbor. David is a picky eater and makes his sandwiches with exactly 1 ounce of jelly and 2 ounces of peanut butter. He is set in his ways and will never change these proportions. a) How much peanut and jelly will David buy with his $3 allowance per

Microeconomic Theory

12th Edition

ISBN:9781337517942

Author:NICHOLSON

Publisher:NICHOLSON

Chapter17: Capital And Time

Section: Chapter Questions

Problem 17.8P

See similar textbooks

Similar questions

Felice lives and works for two periods. In the first period, she earns 520 coconuts and in thesecond period, she earns 570 coconuts. In each period, she pays 20 coconuts in taxes.a. Suppose that Felice can save or borrow from a bank at the same interest rate of 10%.Suppose also that she likes to consume today 240 coconuts. Draw herbudget constraint including both intercepts, her endowment point including its coordinates,and use an indifference curve to show her optimal consumption point and its coordinates.b. Suppose that the government cuts taxes by 10 coconuts. What will the government haveto do to taxes in the future period to meet its lifetime budget constraint?c. What is the effect of the government’s action on Felice’s lifetime wealth, budgetconstraint and endowment point? Show and explain.d. What is the effect of the tax cut on her current consumption and welfare? Does theRicardian equivalence hold? Explain!e. Now suppose that the economy enters a recession, and some people…
Felice lives and works for two periods. In the first period, she earns 520 coconuts and in the second period, she earns 570 coconuts. In each period, she pays 20 coconuts in taxes.a. Suppose that Felice can save or borrow from a bank at the same interest rate of 10%. Suppose also that she likes to consume today 240 coconuts. Draw herbudget constraint including both intercepts, her endowment point including its coordinates, and use an indifference curve to show her optimal consumption point and its coordinates.b. Suppose that the government cuts taxes by 10 coconuts. What will the government have to do to taxes in the future period to meet its lifetime budget constraint?c. What is the effect of the government’s action on Felice’s lifetime wealth, budget constraint and endowment point? Show and explain.d. What is the effect of the tax cut on her current consumption and welfare? Does the Ricardian equivalence hold? Explain!e. Now suppose that the economy enters a recession, and some…
Suppose there was a debate regarding how to spend $1 billion in newly found revenues in the budget. Suppose the most liberal Democrat suggests an increase to Food Stamp (SNAP) allotments. Suppose the most conservative Republican suggests an increase in defense spending. The Republican says that, on average, military spending does the most good, so more is better. The Democrat is arguing that the extra food purchased by the extra spending will increase well-being the most. What is going on here? A . Both are employing marginal analysis, just from different perspectives. B. Only the Democrat is using marginal analysis. C. Only the Republican is using marginal analysis. D. Neither are using marginal analysis.
Consider an economy with two periods (interpreted as “when young” and “when old” periods)and two consumers, Gillian Davis and Joana Wolinsky. Gillian is a star ballet dancer with a lifetime income given by ωG= (400,0). Joana is an Econ Ph.D. student with incomeωJ= (0,400). Gillian and Joana have identical utility functions given by Ui(x1,x2) = 6 lnx1+ 3 lnx2 for i=G, J a) Plot an Edgeworth box and mark the initial endowment point. b) Write the general definition of Pareto efficient allocation (one sentence) and give the equivalent condition in terms of MRS (give formula). Check if this condition is satisfied for initial endowments. c) Derive the contract curve (write down the appropriate conditions and solve for the curve) and depict it in the Edgeworth box. d) Suppose Gillian and Joana can “trade” consumption in both periods at pricesp1,p2. Find the competitive equilibrium (6 numbers) and depict the equilibrium allocation in the Edgeworth box. e) Using the MRS condition from part b),…
In this hypothetical economy, there are two consumers living over two periods of life. Ann’s incomes are $50,000 in both periods. Meanwhile, Bob earns nothing in the first period but $105,000 in the second period. Both of them can borrow or lend at the interest rate r. For simplicity, assume that there are no taxes. a) Assume that both Ann and Bob consume $50,000 in the first period and $50,000 in the second period. Write down the lifetime budget constraint for each consumer then calculate the interest rate r. Describe the economic behavior of each consumer. b) Suppose the interest rate increases. What will happen to Ann’s consumption in the first period? Is Ann better off or worse off than before the interest rate rises? Explain your answer using an appropriate diagram c) What will happen to Bob’s consumption in the first period when the interest rate increases? Is Bob better off or worse off than before the interest rate increases? Explain your answer using an…
In this hypothetical economy, there are two consumers living over two periods of life. Ann's incomes are $50,000 in both periods. Meanwhile, Bob earns nothing in the first period but $105,000 in the second period. Both of them can borrow or lend at the interest rate r. For simplicity, assume that there are no taxes. a)Assume that both Ann and Bob consume $50,000 in the first period and $50,000 in the second period. Write down the lifetime budget constraint for each consumer then calculate the interest rate r. Describe the economic behaviour of each consumer. b) Suppose the interest rate increases. What will happen to Ann's consumption in the first period? Is Ann better off or worse off than before the interest rate rises? Explain your answer using an appropriate diagram c) What will happen to Bob's consumption in the first period when the interest rate increases? Is Bob better off or worse off than before the interest rate increases? Explain your answer using an appropriate diagram.
True/false, no need to explain. (a) There is no perfect way to aggregate individual preferences to a single "social" preferences (b) “Before enacting a policy, try to put ourself in the shoes of those who will be negatively impacted mostly.” This sentence is best to summarise the Benthamite welfare function (c) If a person's utility is simply a function of her own consumption, and the welfare function is derived from individuals utility function, then we will not have consumption externalities. (d) An allocation cannot be both equitable and Pareto efficient.
A consumer has $280 to spend on two commodities, the first of which costs $2 per unit and the second $5 per unit. Suppose that the utility derived by the consumer from x units of the first commodity and y units of the second is given byU(x,y)=100x0.25y0.75How many units of each commodity should the consumer buy to maximize utility? Compute the Lagrange multiplier λ and interpret in economic terms.
You found your utility preference given by U (w, d) = w√d where w is your wage, and d is the amountof noise (ie - decibels) you must listen to at your job. Let’s assume you have the option to workat home in silence (where d = 36), in a cubicle office (where d = 64), or in an open-air sharedworkspace (where d = 100). Further assume the economy is in equilibrium, and you do not haveincentive to change jobs.(a) Assuming working at home gives you a wage of $100, what would your wage be working in thecubicle office? In the shared workspace?(b) What is the compensating wage differential between these jobs?(c) Explain why the wage is different in each situation, and give an example of another indus-try/situation with a compensating wage differential.
Zeynep lives on an island where she produces two goods, apples (x) and bananas (y), according to the production possibility frontier 200 = x² + y², and she consumes all the goods herself. Her utility function is U(x,y) = xy³. Find her utility maximizing x and y as well as the value of ? (Lagrange multiplier).
QUESTION 1An individual lives for two periods and decides how much to consume in each period.- In the first period his consumption equals C1 and his income Y1 = 200- In the second period his consumption equals C2 and his income Y2 = 100He can save or borrow money in the first period to finance his consumption in the second period.The interest rate he gets in case he saves or has to pay in case he borrows money equals 7%.Determine the budget constraint of this individual. C2 = −0.935·C1 +314C2 =−1.07·C1 +314C2 =−0.8·C1 +314C2 =−1.08·C1 +314 QUESTION 2The total production of a good y is determined by the production function y = 3L2/3K1/3, where L is labour input and K capital input.The reward (factor prices) for labour and capital are, l = 27 en r = 2, respectively.The producer needs to produce 9000 units of good y.How much units of labour will he hire if he wants to miminize his total costs? 1587,4839,953000515,23 QUESTION 3A good is traded on a perfectly competitive…
Suppose we wanted to investigate the saving and borrowing behavior of consumers. It’s not that difficult to extend our basic model. We can use the same framework as before, but define our two goods as “consumption in period 1” (horizontal axis) and “consumption in period 2” (vertical axis). a. Construct a budget constraint for a consumer who earns $100 in income in period 1 and $300 of income in period 2. Label this point E for the “Endowment” point. Assume that he can choose to save some income in period 1 to be used in period 2, or to borrow some income from period 2 to use in period 1. (Let’s imagine the consumer saves the money by putting it in a piggy bank and can borrow money from his parents, who don’t charge interest.)