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- A consumer has set of budget of $800 for the consumption of good X a d Y. The price of Good X is $10 and the price of good Y is $40.The consumer has a utility function given by U (X,Y) = X(0.80)Y(0.20).Find the optimal soloution using a methof that does not involves equations and illustrate the soloution?You have k20 per week to spend and two possible uses for the money: telephoning friends back home and drinking coffee. Each Hour of phoning costs k2 and each cup of coffee costs k1. Your utility function is U(X,Y)=XY,where X is the hours of phoning you do and Y the number of cups of coffee you drink. What are your optimal choices? What is the resulting utility levels? You can use the standard result on the constrained maximization of such a function, but must state in clearlyMr. Young purchases 100 units of GOOD X monthly given his monthly income of Php25000. When his income was raised by 20%, he now purchases 50 units. What kind of good is GOOD X? Show the necessary computation to support your answer.
- Q1 (b) – each graph needs to be approximately half page in size. All the axis need to be labeled. The TU values need to be scaled as follows: 10, 20, 30, 40, 50, 60 – with 2 cm gaps. The MU values need to be scaled as follows: -5, 0, 5, 10, 15 – with 2 cm gaps. b) Using the values from the above table, “Plot” (on separate graphs) i) Total UtilityIf a person lives for 3 years with a disease and the current standard of care for that disease means he/she lives with a utility level of 0.7.-What is the QALY? Answer in not less than 300 wordsATV is a price-setting firm and estimates the demand for its cement using a demand function in the linear form: Q = f( P, M, PR) where Qc = demand for cement/month (in yards) Pc = the price of cement per yard, M = country’s tax revenues per capita, and PR = the price of asphalt per yard. DEPENDENT VARIABLE Qc R- SQUARE P- VALUE ON F 64 0.8093 0.0001 INDEPENDENTVARIABLE PARAMETER ESTIMATE STANDARD ERROR T-RATIO P-VALUE INTERCEPT 8.20 4.01 2.04 0.0461 PC -3.54 1.64 -2.16 0.0357 M 0.64287 0.19 3.38 0.0014 PA 0.7854 0.38 2.07 0.0439 10. Write the resulting regression equation.
- If Utility function is of form U = 50(x2)3 + Ln(x1), with prices of goods of the form p1=5 and p2=12. If monetary income is $15.000, determine optimal quantities for x1 and x2 and establish utility obtained by consumer.Find the Slope of an Assumed linear demand curve for the Caesarean section, when 1000 Caesarean sections are performed at Ghs 200.00 per section and 500 at Ghs150.00 per section.I have two utility equations U= x^2 + y^2 U = x + ay Please draw the IC curves for each of them. And also, find the cost function associated with them and detailed steps. P.s The cost function for U= x+ay is u.min((p(x),p(y)/a)), but do not know how to get i
- (Marginal Analysis). A retailer has determined that the monthly sales of a watch are 150 units when the price is $50, but decrease to 120 units when the price is $60. Assume that the demand is a linear function of the price. (4a) Find the demand as a linear function of the price (4b) Find the revenue R as a function of x (4c) Approximate the change in revenue for a one-unit increase in sales when x = 141Maria can purchase shirts for $22.00 each. She considers the benefit of one shirt to be $40.00, but with each additional shirt she purchases the benefit decreases by $5. According to the Principle of Optimization at the Margin, Maria will purchase... shirts. (Enter your response as a whole number.)The options for each of the parts in the picture with the question are as follows, so please choose the correct one for each: Agree Disagree Remain unchanged Increase Decrease