O Macmillan Learning The graph represents consumption (C) as a function of disposable income (DI). Assume the consumption function is linear. What is the value of the marginal propensity to consume (MPC)? Round the value of the MPC to two decimal places. Consumption $1050 900 MPC = 750 600 450 300 150 C = DI C 0 $150 300 450 600 750 900 1050 Disposable income

no chagpt answer urgent. The marginal rate of substitution of current consumption for future consumption is A) the slope of the indifference curve. B) minus the slope of the difference curve. C) the downward slope of the budget constraint. D) the endowment point. E) the slope of the lifetime budget constraint.

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For this question, assume that indifference curves are strictly convex, consumption andleisure are normal goods, and the optimal amounts of consumption, leisure, and labor arealways positive. A wage increase ______. (SE = substitution effect; IE = income effect)(a) increases labor supply via the SE and decreases labor supply via the IE(b) decreases labor supply via the SE and decreases labor supply via the IE(c) increases labor supply via the SE and increases labor supply via the IE(d) decreases labor supply via the SE and increases labor supply via the IE(e) Can’t tell without knowing the utility function

Please see below. I need assistance on this graphing problem.

O See Hint A consumer faces a tradeoff between labor (L) and leisure (R). She consumes a composite good (C). When the consumer works, she earns an hourly wage of $20.00, and she spends a maximum of 24 hours on labor and leisure, but she chooses to work 7.00 hours. Whatever time she does not spend working, she spends on leisure. She starts with an initial endowment of 21.00 units of the composite good, which she can buy and sell freely at a market price of $9.00. Given this information, what is the consumer's real wage? * $ 15.56

Can you provide  the mathematical working out and the mircroeconomic explanation , please do not provide a AI answer , i have submitted this question 4 times already cause everytime its an AI answer and i get word for word from chat gpt what is written

Use the graph to answer the following: (a) At the optimal consumption point, approximately how many armadillos will be consumed? (b) Approximately how many apricots will be consumed? (c) If this consumer spent all of his income on armadillos, how many armadillos could he buy? (d) If his income decreased, what would it look like? Draw the appropriate shift on the graph.

Suppose that the least amount of goods and services that Jim will consume in a year is $40,000. Jim tends to save $0.30 of every dollar of disposable income that he makes. Use the given line to graph Jim's consumption function for disposable income levels between $0 and $200,000. Move each endpoint to the appropriate spot on the graph.

Consider an economy with two periods (interpreted as “when young” and “when old” periods)and two consumers, Gillian Davis and Joana Wolinsky. Gillian is a star ballet dancer with a lifetime income given by ωG= (400,0). Joana is an Econ Ph.D. student with incomeωJ= (0,400). Gillian and Joana have identical utility functions given by Ui(x1,x2) = 6 lnx1+ 3 lnx2 for i=G, J a) Plot an Edgeworth box and mark the initial endowment point. b) Write the general definition of Pareto efficient allocation (one sentence) and give the equivalent condition in terms of MRS (give formula). Check if this condition is satisfied for initial endowments. c) Derive the contract curve (write down the appropriate conditions and solve for the curve) and depict it in the Edgeworth box. d) Suppose Gillian and Joana can “trade” consumption in both periods at pricesp1,p2. Find the competitive equilibrium (6 numbers) and depict the equilibrium allocation in the Edgeworth box. e) Using the MRS condition from part b),…