(Figure: Crumpets and Tea II) If the economy is at point 4, the input mix is: Mateo's crumpets 7 6 5 4 3 2 1 0 6 Lucia's tea ->> 5 a 2 0 C D U UB 1 2 3 45 67 Lucia's crumpets- 2 3 5 6 <<-Mateo's tea not Pareto-efficient; a movement to point C or point D would be a Pareto improvement. not Pareto-efficient; only a movement to point D would be a Pareto improvement. not Pareto-efficient, a movement to point C or point D would be Pareto-inefficient. Pareto-efficient; a movement to any other point would be Pareto-inefficient.
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- Suppose the graph below shows Gilligan's daily production possibilities curve for coconuts and fish. If Gilligan gathers 3 Ibs of coconuts each day, then what's the maximum amount of fish he can catch in a day? 9. 8. 6. 4 1 0 1 2 3 4 5 6 Fish (Ibs/day) 04 Ibs of fish 4.5 lbs of fish 6 lbs of fish Tenannat ha datarminat Coconuts (Ibs/day)How do I graph this? My equilibrium I'm getting P=14 but when I plug that into the equations I'm getting Qs= 21 and Qd= 7.Suppose you observed that the consumption of organges increased sharply last year, however thet total consumer expenditure on oranges did not change. Did a supply shift, demand shift or both cause this? explain using graphs
- Note: Dashed drop lines will automatically extend to both axes. OFFEE (Millions of pounds) 32 28 COFFEE (Millions of pounds). 24 20 16 0 32 28 24 20 16 0 PPF 4 12 PPF 0 The following graph shows the same PPF for Sylvania as before, as well as its initial consumption at point A. As you did for Candonia, place a black point (plus symbol) on the following graph to indicate Sylvania's consumption after trade. (?) 4 O True 8 O False Candonia 4 12 20 16 GRAIN (Millions of pounds) 24 Sylvania 12 20 16 GRAIN (Millions of pounds) 28 24 32 28 Consumption After Trade 32 (? + Consumption After Trade True or False: Without engaging in international trade, Candonia and Sylvania would have been able to consume at the after-trade consumption bundles. (Hint: Base this question on the answers you previously entered on this page.)Malita has K150 of disposable income to spend each week and cannot borrow money. She buys Milk balls and a composite good. Suppose that Milk balls cost K2.50 per bag and the composite good costs K1 per unit.Sketch Malita’s budget constraint.What is the opportunity cost, in terms of bags of Milk balls, of an additional unit of the composite good?Suppose that in an inflationary period the cost of the composite good increases to K1.50 per unit, but the cost of Milk balls remains the same. Sketch the new budget constraint.What is the opportunity cost of van additional unit of the composite good?Suppose now Malita demands a pay raise to figjht the inflation. Her boss submits and raises her salary so that her disposable income is now K225 per week. Sketch the new budget constraint. Is Malita better off?What is the opportunity cost of an additional unit of the composite good?In a microeconomic model, how would you differentiate between an 'exogenous' variable and an 'endogenous' variable? O Endogenous variables are those determined within the model, while exogenous variables are given from outside the model. O Exogenous variables are those which economists do not study, while endogenous variables are heavily studied. O Exogenous variables are variables that economists cannot measure, while endogenous variables are measurable. Exogenous variables cannot influence endogenous variables in any economic model. O More than one of the above.
- Answer the question based on the following graph. Which of the following statements is entirely correct? Tom's monthly budget constraint 40 •D E nts 20 Number of hamburgers per month O Point E is unattainable and Point D is inefficient. O Both point D and E are unattainable. O Point E is inefficient and Point D is unattainable. O Point A is inefficient and Point E is unattainable. « Previous Next Number of hot dogs per monthANSWER ONLY SUBPART 4 Suppose the economy has 100 units of labor (L) and 100 units of capital (K), and it chooses to allocate three times more labor and capital in the production of good X than in good Y. Suppose also that the production of goods X and Y are represented by the following functions: X = LX0.25KX0.25; Y = 2LY0.25KY0.25. Compute for Lx, Ly, Kx and Ky Calculate the MRTSLK of each firm Is this allocation efficient? How so? How many unit of X and Y will be produced?Recent research by economists David Cutler, Edward Glaeser, and Jesse Shapiro on Americans' increasing obesity points to improved technology in the preparation of tasty and more caloric foods as a possible explanation of weight gain. Before World War II, people rarely prepared French fries at home because of the significant amount of peeling, cutting, and cooking required. Today French fries are prepared in factories using low-cost labor, shipped frozen, and then simply reheated in homes. Paul consumes two goods: potatoes and leisure, N. The number of potatoes Paul consumes does not vary, but their tastiness, T, does. For each extra unit of tastiness, he must spend p hours in the kitchen. Thus, Paul's time constraint is N+pT = 24, and Paul's utility function is U = Paul's marginal rate of substitution (MRS), with T measured on the horizontal axis and N measured on the vertical axis, is N MRS = 2. (Properly format your expression using the tools in the palette. Hover over tools to see…
- We begin by solving the consumer’s problems: (a) What is the US’s budget constraint? (b) Describe the maximisation problem of the US, set up the Lagrangian, andderive the US’s optimal consumption of smartphones and rice as a functionof the price of smartphones ps, the price of rice pr and the profits of thesmartphone producer πs (you do not need to solve for these profits yet).Refer to the accompanying table. If the price of a t-shirt is $10 and the price of a sweater is $40, then the rational spending is satisfied when the consumer purchases t-shirts and. sweaters. Units 0 1 2 3 4 Utils per year from Utils per Year from T-shirts Sweaters Multiple Choice 1; 4 3; 2 4; 4 2; 3 0 75 135 180 210 0 400 720 960 1,120 x1. How does a consumer’s optimal choice of goods change if all prices and the consumer’s income double? (Hint: focus on the budget constraint) 2. Output is produced according to a production process given by: Q = 4LK, where L is the quantity of labor input and K is the quantity of capital input. If the price of K is $10 and the price of L is $5, then what is the cost-minimizing combination of K and L capable of producing 32 units of output?