Question: Reference for the problem set 5 that is needed in order to answer the question. Do not solve. Just use it as reference, I need

 Reference for the problem set 5 that is needed in order

Reference for the problem set 5 that is needed in order to answer the question. Do not solve. Just use it as reference, I need you to solve what is in the attachment only inna clear way and well explained. Please mark each answer so I know for which question it is. thanks!

Reference problem set 5:

ONLY FOR REFERENCE (NO NEED TO SOLVE) ?Question 2, problem set 5: 2. Consider a consumer (Abby), whose preferences are described by utility ?(?, ?) = 10?2??a) Solve the utility maximization problem to find the ordinary demand functions and the indirectutility function. How much of the budget is spent on each good?b) Solve the expenditure minimization problem to find the compensated demand functions??(? , ? , ?) and ??(? , ? , ?). ?? ??c) Show that the elasticities-based Slutsky equation holds for good x, in both the own-price and the cross-price formulations:??,?? =???,?? ?????,???,?? =???,?? ?????,?where ?? is the share of the budget spent on x, and ?? is the share spent on y.

to answer the question. Do not solve. Just use it as reference,

PROBLEM SET 6 (2 problems, 4 points each -> 8 points total) 1. Recall Abby from question 2 in Problem Set 5, whose utility function was U(x, y) = 10xy. (You can use the solutions from that problem set, if useful.) Suppose she has income / = 500 and is facing prices PX = 10 and Py = 80 a) How much of each good does Abby consume at these initial prices? What if the price of good x increases to P = 30? Draw an optimal choice x-y diagram showing the initial and final budget line and the chosen consumption bundles. b) If it is discovered that the reason for the increase in the price of good x was illegal collusion by the producers in that market, Abby might be entitled to compensation. Discuss and calculate the different ways this amount might be computed Naive method (assuming no substitution) - Compensating variation Equivalent variation Consumer surplus (you don't have to find the numerical value for this case - but show clearly how you would do so)

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