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The following Table-3 depicts the market for rice (millions of kilos). Use this table to

answer following questions.

3

Table-3

 Price ($) of rice

 2.00

 4.00

 6.00

 8.00

 10.00

 Quantity demanded

 90

 80

 70

 60

 50

 Quantity supplied

  30

  50

  70

  90

  110

 (a) Draw the demand and the supply curves for rice.

(b) What is the present equilibrium price and quantity exchanged in this market?

(c) Suppose that government introduces a price floor of $8 kilo. How much in total will

rice buyers now be paying?

(d) As a result of the price floor, what will be the total amount of surplus? What will be

the dollar amount of this surplus?

(e) Who will be responsible for buying this surplus?


The following Table-2 depicts the market for pizzas (number of pizzas per month).

Use this table to answer following questions. 4 Table-2

  Price ($) per pizza

 2.00

 3.00

 4.00

 5.00

 6.00

 Quantity demanded

 640

 600

 560

 520

 460

 Quantity supplied

  400

  480

  560

  640

  720

 (a) Draw the demand curve for pizzas and supply curve of pizza in a diagram

(b) Explain how the equilibrium in pizza market is determined

(c) What are the values of equilibrium price and quantity exchanged

(d) What will happen in equilibrium price and the quantity demanded if the price of

sandwich goes up assuming that both pizza and sandwich are normal goods

(e) What will happen in equilibrium price and the quantity demanded if an advanced

technology introduced in pizza production


Imagine an economy that consists of 2 consumers named A and B. Consider the following utility possibilities frontier (UPF).

a.Let the social welfare function be W = UA + UB. Draw the UPF and using this social welfare function, show which allocation(s) maximizes social welfare. How would you describe the relative importance to each individual's respective well-being?

b.Let the social welfare function be W = 10UA + UB. Draw the UPF and using this social welfare function, show which allocation(s) maximizes social welfare. How would you describe the relative importance assigned to each individual's respective well-being?

c.Let the social welfare function be W = min(UA, UB). Draw the UPF and using this social welfare function, show which allocation(s) maximizes social welfare. How would you describe the relative importance assigned to each individual's respective well-being?
A social welfare function is thought to be additive along the lines proposed by Bentham and Mill: W=U1+U2 + ... + Un where U; is individual i's utility and there are n individuals. Suppose an economy is made up of two individuals, John and Jane. John's utility function is UJohn = 127 and Jane's utility function is Ujane = 3x. There is a fixed quantity of 140 units of good X. What allocation of good X between John and Jane maximizes social welfare? units of good X and Jane consumes units of good X. (Enter numeric responses using Social welfare (W) is maximized when John consumes integers.)
A society consists of two people with utilities U1 and U2, and the social welfare function is W = à ƒ Ž ±1U1 + à ƒ Ž ±1U2. Draw a utility possibility frontier similar to the ones in Figure 10.9. When social welfare is maximized, show that as à ƒ Ž ±1/à ƒ Ž ±2 increases, Person 1 benefits and Person 2 is harmed
Adrienne and Sarah consume pizza, Z, and cola, C. Adrienne’s utility function is UA = ZACA, and Sarah’s is Z0.5 D C0.5 D . Adrienne’s marginal utility of pizza is MUZA = CA. Similarly, MUAC = ZA, MUDZ = 1 2 Z-0.5 D C0.5 D , and MUDC = 1 2 Z0.5 D C-0.5 D . Their endowments are ZA = 10, CA = 20,ZD = 20,CD = 10. a. What are the marginal rates of substitution for each person? b. What is the formula for the contract curve? Draw an Edgeworth box and indicate the contract curve.
In a pure exchange economy with two goods, G and H, the two traders have Cobb-Douglas utility functions. Amos⠀ ™ utility is Ua = (Ga)Î ±(HÎ ±)1-Î ± and Elise⠀ ™s is U e = (G e Î ² ) (H e ) 1-Î ². What are their marginal rates of substitution? Between them, Amos and Elise own 100 units of G and 50 units of H. Thus, if Amos has Ga and Ha, Elise has Ge = 100 -Ga and He = 50 -Ha. Solve for their contract curve.
Two people trade two goods that they cannot produce. Suppose that one consumer’s indifference curves are bowed away from the origin—the usual type of curves—but the other’s are concave to the origin. In an Edgeworth box, show that a point of tangency between the two consumers’ indifference curves is not a Pareto-efficient bundle
The two people in a pure exchange economy have identical utility functions. Will they ever want to trade? Why or why not?
The demand functions for each of two goods depend on the prices of the goods, p1 and p2: Q1 = 15 -3p1 + p2 and Q2 = 6 -2p2 + p1. However, each supply curve depends on only its own price: Q1 = 2 + p1 and Q2 = 1 + p2. Solve for the equilibrium: p1, p2, Q1, and Q2
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