A consumer has the utility function U=x0.2 y0.8 he price of xis $2, price of y is $4 and she a budget of $100 to spend on the two mmodities. a. Solve the constrained maximization problem for the consumer (use the Lagrange approach) b. Establish that the solution is a true maximum
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- Is it possible for total utility to increase while marginal utility diminishes? Explain.The primary goal of very consumer is to maximize satisfaction. Explain, how a consumer achievesequilibrium using:a) Indifference curve analysisb) Marginal Utility theoryIn ordinal Utility approach, let a consumer's utility function is given by TU X³Y. If price of X is 2 birr and price of Y is 3 birr and if budget of the consumer is 100 birr for consumption of X and Y. then what are the utility maximization X and Y?
- Vani eats only green eggs and ham. He has an income of $36. Green eggs have a price of Priceof Green eggs = $2 and ham has a price of Price of Ham = $6. Sam’s preferences are represented bythe utility functionUtility = 10Eggs + 40Hama) Draw vani's budget constraintSuppose that MUx = 10 and MUy = 20. Further suppose that the consumer’s budgetconstraint can be expressed as 20x + 10y = 400. For this consumer, the optimal amount of good x to buy would be a) 5. b) 0. c) 20. d) 40.(a) A consumer has utility u(x,y,z) = ln(x) + 2ln(y) + 3ln(z) over the three goods, x,y and z and pz=1. Optimally she consumes 30 units of z. What is her income? How much money does she spend on x? (HINT: MUx = 1/x, MUy= 2/y, MUz = 3/z and remeber the "equivalent bang for the buck" condition). (b) Forget about (a). Suppose you have t= 29 hours in total to spend on 3 projects X,Y and Z to make some money. If you spend x hours on project X, you make 2 sqrt(x) dollars; If you spend y hours on project Y, you make 3 sqrt(y) dollars; If you spend z hours on project Z, you make 4sqrt(z) dollars; Writing down your "utility function" u(x,y,z) and the constraint, solve the utility maximization problem; what is the optimal amount of time to spend on x? on y? on z?
- Suppose an individual has the following utility function: U(x,y)=−4(x−5.5)^2 −2(y−3.5)^2 Further assume that the price of good x, px = $6, the price of good y, py = $8 and the individual has an income m = $65 a) Draw an indifference curve (one IC is enough) that represents this person’s prefer- ences. Please label the graph properly including values for x and y. b) Intuitively, and without formally solving, can you guess the maximized values x* and y*for the above utility function. Explain your answer. c) Derive the optimal values x*and y*by formally solving the above utility function subject to the above constraint. You can use any of the utility maximization techniques we learned in class. d) Compare your answers in parts b) and c). Based on the utility function that is given in this problem as well as the budget constraint, can you explain the differences between the answers you found in parts b) and c) (if any). Be as detailed as possible with your explanation.Suppose, a glass of lemonade (x) sell for10 taka each and a cupcake (y) cost 60taka. Total income of a particular consumer is200 taka. Utility of consumer 1 from consuming lemonades and cupcakes is given by: U(X,Y) = X0.15Y0.85. Find the utility maximizing choice of the consumer and the total utility.a. Suppose Fiona’s income is $100 per week, which she allocates between chocolates and books. Chocolates cost $2 each. Books cost $10 each if she purchases between 1 and 5 books. If she purchases more than 5 books in a week, the price falls to $5 for the 6th book and all subsequent books. Draw the budget constraint. Is it possible that Fiona might have more than one utility-maximizing solution? b. Confirm that if a consumer’s utility function is described by U = 2X + Y, and prices are px = 2 and py = 1, there is no unique utility maximizing solution regardless of income level. What does this tell you about X and Y as commodities? (Hint: draw a graph showing a budget constraint and indifference curve using the information provided.)
- Consider the following utility function belonging to “Consumer A”. UA(x,y,z,v) = x0.1y0.2z0.3v0.4. Suppose that prices of x, y, z and v are 1$, 2$, 3$ and 4$. The consumer’s income is 10$. a. Find the values of x, y,z and v that maximize the consumer’s utility subject to his/her budget constraint. b. Suppose that “Consumer B” has a utility function which is a logarithmic transformation of the consumer A’s utility function, i.e. UB =ln UA. Suppose that prices and income are the same. Would the amounts of x, y, z and v consumed by “Consumer B” be the same as the amounts consumed by “Consumer A”?a. Define a budget line. b. Ilustrate and explain why indifference curves cannot intersect. c. With the use of a diagram, describe a consumer equilibrium.Suppose a consumer has utility function U(X, Y) = X2/3Y1/3. Suppose the consumer has M =$90 to spend and the prices of goods X and Y are PX = $15 and PY = $6 . a. Carefully express the consumer’s choice problem, using the given information (this is whereyou write out the max operator, the choice variables, the objective function, and the budget constraint). b. Compute the absolute value of the consumer’s marginal rate of substitution, and inspect it todetermine the shape of the consumer’s indifference curves: C-shaped, linear, )-shaped, or some other shape.To show your work, neatly use the arrow argument, increasing X (↑) and decreasing Y (↓) to see whether|MRS(X, Y)| is diminishing along an indifference curve. c. If the indifference curves are C-shaped write out the budget line and the equal slopes conditionthat characterize an interior solution to the consumer’s choice problem. Use the particulars for the givenconsumer. Solve these conditions to find the interior solution. On the…