3. Consider the utility function given by u (x1, x2) x1x2, and budget constraint given by P1x1 + P22 = w. (a) Find the optimal consumption bundle. (b) Find the wealth effect for each good. Is each good normal or inferior? (c) Graph the Engel curve for good 1.
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- For the Price-Consumption Line & Demand Curve: (kindly place Good A on the X-axis & Good B on the Y-axis) If the consumer's tastes are given by the Indifference curves schedule and Pa = P1.00, Pb= P1.00 and original budget = P10.00, what happens if budget remains the same but the price of Good A decreases to P0.50 To do: Create the new budget schedule. Plot the 2 budget lines with the 3 indifference curves together and determine the tangency points or LCPC and create the Price-Consumption Line. Create the Demand Curve for Good A.a good is normal, then an increase in the price of the good will lead to which of the following to be true for this good? (Assume that there are only two goods, the individual's preferences lead to well-behaved preferences with strictly convex indifference curves and an interior solution for all budgets). Let SE = substitution effect, IE = income effect) (a) The magnitude of the IE for this good must be larger than the magnitude of the SE (b) The magnitude of the SE for this good must be larger than the magnitude of the IE (c) The good could be a Giffen good d) The good must be an ordinary good ( (e) None of the aboveConsider a utility function U= xy2 in a two good economy of good x and good y. This consumer’s consumption-income curve is given by the equation x-10y=0. a) If the price for x is p1= 10, find the price for y, p2 at the utility maximizing point for this consumer. b) Write down and interpret the equi-marginal principle at the utility-maximizing point
- John has a utility function for goods x1 and x2 which is represented by u(x1,x2)=x10.2x20.8. Assume her income is 100 TL and the prices of x1 and x2 are 10 TL and 20 TL, respectively. A) What is the optimal consumption bundle, given income and prices of the two goods? B) How will this bundle change, when all prices double and income is held constant? When all prices double and income doubles? C) Derive the Engel curves.A consumer has Leontief utility (perfect complements), such that her utility function is U(x,y) = min (2x,y). The price of x (??) is $1 and the price of y (??) is $1. The income (I) is $21. a. Write the equation for the budget constraint. b. Draw a graph of the budget set (be sure to label the slope and intercept) c. By looking only at the utility function and prices, what can you say about the optimal consumption of x and y? (include MRS and relationship equation) d. What is the optimal amount of x and y that the consumer will buy? e. In the graph above, draw an indifference curve that shows where this consumer maximizes her utility.Let the utility function be given byu(x1, x2) = √x1 +√x2.Let m be the income of the consumer, p1 and p2 the prices of good 1 and good 2, respectively.(a) Write down the budget constraint and illustrate the set of feasible bundles usinga figure.(b) Suppose that m = 24, p1 = 2 and p2 = 4 . Find the optimal bundle for theconsumer. In other words, find the combination of x1 and x2 that maximizes the consumer’sutility when the prices are p1 = 2 and p2 = 4, and her income is m = 24.(c) Determine the Marshallian demand function.(d) Determine the expenditure function.