Please answer the following question. Please show all your work/explanation.
This question asks you to recall what you know about how we study the choices of individual consumers. We will focus on an American tourist consumer in Tehran who must decide how many Persian Rugs (R) and how many ounces of Saffron (S) to purchase.
Assume our consumer has complete, transitive preferences over Rugs and Saffron and prefers more to less. Explain in words the meaning of these assumptions. Draw a typical indifference map (set of indifference curves) with Rugs on the Y-axis and Saffron on the X-axis. Explain why the indifference map you drew satisfies the assumptions we have made about the household’s preferences.
Define the marginal rate of substitution of Saffron for Rugs, which you may denote MRSS,R. How is the MRSS,R represented on your graph of the indifference curves?
Suppose all transactions take place in cash, and our household has W units of cash (W stands for wealth). If the price of Rugs in terms of money is PR and the price of Saffron in terms of money is PS , write the household’s budget constraint (you may use R to denote the number of Rugs purchased and S to denote the ounces of Saffron purchased). Draw the consumer’s budget line on a graph (again, with Rugs on the Y-axis and Saffron on the X-axis).
If the tourist maximizes her utility given the limited budget available to it, then the consumer's optimal choice of Rugs and Saffron is the point on the budget line which yields the highest utility. Draw the consumer’s optimal choice. At the optimal choice of the tourist, what is true about the slope of the budget line and the slope of the indifference curve? What does this result tell you about the marginal rate of substitution of Saffron for Rugs and the prices of Saffron and Rugs?
Now, suppose that the U.S. introduces a tax on all imports. How would your answer to the last part change? Graphically illustrate the outcome. Suppose that this tax is only on saffron. How does your answer change?
Please answer the following question. Please show all your work/explanation. This question asks you to recall...
Please answer the following question. Please show all your work/explanation. This problem provides a mathematical example of the previous problem and asks you to solve the household’s problem using the method of Lagrange Multipliers. Suppose the household’s preferences over Non-Durables and Health Services are given by U(N, H) = a log(N) + (1 − a) log(H) where 0 < a < 1, N is non-durable consumption and H is health services. Write the maximization problem of the household assuming prices...
Jane commutes to work. She can either use public transport or her own car. Her indifference curves obey the four properties of indifference curves for ordinary goods 1. Draw Jane's budget line (BL,) with car travel on the vertical axis and public transport on the horizontal axis 2. Suppose that Jane consumes some of both goods. Explain how her optimal consumption bundle can be obtained. Then, draw an indifference curve that helps you illustrate that optimal consumption bundle represented by...
Please answer question 2 and show the work.
This is Q1 and answer for Q1 needed to answer question
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2. Assume the consumer from Q1 has the following indifference map, where the MRS = -20 along Ray #1 and MRS = -15 along Ray #2. ce (Sk) toys 350 300 360 200 333% What is this consumer's best affordable bundle (BAB) before she receives the gift card? Please provide the rationale for your answer. 2pt (b) Draw this consumer's...
Instructions: Answer the following questions as completely as possible. Write your answer neatly and legibly. When drawing a graph, make sure that you label axes and curves, and include appropriate coordinates. Always show your work. Suppose that Bridget and Erin spend their incomes on two goods, food (F) and clothing (C). Bridget’s preferences are represented by the utility function U(F,C) = 10FC, while Erin’s preferences are represented by the utility function U ( F , C ) = 0.20 F^2...
. (15 marks) Rajan spends all his money on only two goods, bananas and scones. Bananas cost $0.60/kg, and scones $0.50 each (assume he can purchase partial scones). (1) Sketch Rajan's budget constraint if he has an income of $20/day. (Put bananas on the horizontal axis.) Rajan has well-behaved preferences[1], and his optimal bundle contains 20 scones. b) (2) Illustrate his optimal bundle in your diagram for (a); label it A. Why is this choice optimal? What conditions does it satisfy? (2)...
answer all the questions in a type format thank you
100 pts Question 1 Write an essay that answers the following questions about utility theory. (In your essay, select the appropriate graphs from the file of graphs found at: https://drive.google.com/file/d/1pYKDpKZ5WQYZCICKYeWJ9Z vgeVO v/view? usp=sharinge. Be sure to explain whatever graphs you refer to in terms of your overall essay) 1. How is utility measured? 2. Explain the difference between total utility and marginal utility. 3. Explain the law of diminishing marginal...
Please Answer Question number two
A) (10 points) Draw the aggregate production possibility curve of fruit production in Washington State. Label carefully. Assume it is linear for each company. B) (5 points) Using one company as an example, explain what the slope of a producer's PPF means. C) (10 points) Suppose apples are $1 per pound and grapes are $5 per pound. Show how many grapes and apples each country will produce (a) graphically and (b) write your answer numerically....
1. (30 pts.) John is the Southwestern Regional Manager for the National Forest Service and has to make decisions about how many tons of fish (P) to stock and how many new trails (T) to cut for recreational use. John's budget for Tonto National Forest in 2018 is $135,000. The cost of stocking a ton of fish is $3,000, while the cost of cutting a new trail is $27,000 (note, these figures are completely made up). (a) Write John's budget...
only question that is problem is (i) many thanks .
Problem 1 [32 marks] A consumer has a demand function for good 2, X, that depends on the price of good I. P. the price of good 2. Pz, and income, m, given by xy = 2+ +2P. Initially, assume m= 40, P-1, and P = 2. Then the price of good 2 increases to P = 3. a) What is the total change in demand for good 2? [2...
Please show your work
Problem 1. [30 points) Jane's favorite flowers are tulips I and roses 22. Suppose P1 = 10, P2 = 5 and Y = 100. a) (5) Write down Jane's budget constraint (an inequality) and plot all Jane's affordable bundles on the graph (her budget set). Find the slope of a budget line (number). b) [5] Jane's utility function is given by U(11, 12) = V(Intı + ln 12)2 + 7 Propose a simpler utility function that...