Exam 3: National Income: Where It Comes From and Where It Goes

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If an earthquake destroys some of the capital stock, the neoclassical theory of distribution predicts:

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Assume that GDP (Y) is 5,000. Consumption (C) is given by the equation C = 1,200 + 0.3(Y - T) - 50 r, where r is the real interest rate. Investment (I) is given by the equation I = 1,500 - 50r. Taxes (T) are 1,000 and government spending (G) is 1,500. a. What are the equilibrium values of C, I, and r? b. What are the values of private saving, public saving, and national saving? c. Now assume there is a technological innovation that makes business want to invest more. It raises the investment equation to I = 2,000 - 50r. What are the new equilibrium values of C, I, and r? d. What are the new values of private saving, public saving, and national saving?

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According to the model developed in Chapter 3, when government spending increases and taxes increase by an equal amount:

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The real rental price of capital is the price per unit of capital measured in:

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The government raises lump-sum taxes on income by $100 billion, and the neoclassical economy adjusts so that output does not change. If the marginal propensity to consume is 0.6, private saving:

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Consider a production function for an economy: Y = 20 (L.5K.4N.1) where L is labor, K is capital, and N is land. In this economy the factors of production are in fixed supply with L = 100, K = 100, and N = 100. a. What is the level of output in this country? b. Does this production function exhibit constant returns to scale. Demonstrate by example. c. If the economy is competitive so that factors of production are paid the value of their marginal products, what is the share of total income that will go to land?

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The demand for output in a closed economy is the sum of:

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In the classical model with fixed income, if the interest rate is too high, then investment is too and the demand for output the supply.

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When economists speak of "the" interest rate, they mean:

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If Y = AK0.5L0.5 and A, K, and L are all 100, the marginal product of capital is:

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(Exhibit: Saving, Investment, and the Interest Rate 1) (Exhibit: Saving, Investment, and the Interest Rate 1)   Reference: Ref 3-1   (Exhibit: Saving, Investment, and the Interest Rate 1) The economy begins in equilibrium at Point E, representing the real interest rate, r<sub>1</sub> , at which saving, S<sub>1</sub> , equals desired Investment, I <sub>1</sub>. What will be the new equilibrium combination of real interest rate, saving, and Investment if the government increases spending, holding other factors constant? Reference: Ref 3-1 (Exhibit: Saving, Investment, and the Interest Rate 1)   Reference: Ref 3-1   (Exhibit: Saving, Investment, and the Interest Rate 1) The economy begins in equilibrium at Point E, representing the real interest rate, r<sub>1</sub> , at which saving, S<sub>1</sub> , equals desired Investment, I <sub>1</sub>. What will be the new equilibrium combination of real interest rate, saving, and Investment if the government increases spending, holding other factors constant? (Exhibit: Saving, Investment, and the Interest Rate 1) The economy begins in equilibrium at Point E, representing the real interest rate, r1 , at which saving, S1 , equals desired Investment, I 1. What will be the new equilibrium combination of real interest rate, saving, and Investment if the government increases spending, holding other factors constant?

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In the United Kingdom between 1730 and 1920, during wartime, government spending tended to increase:

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Assume that the production function is Cobb-Douglas with parameter α\alpha = 0.3. In the neoclassical model, if the labor force increases by 10 percent, then output:

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Since 1960, the U.S. ratio of labor income to total income has:

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National saving is:

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A production function is a technological relationship between:

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In a closed economy with fixed output, when government spending increases:

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According to the model developed in Chapter 3, when taxes decrease without a change in government spending:

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The government raises lump-sum taxes on income by $100 billion, and the neoclassical economy adjusts so that output does not change. If the marginal propensity to consume is 0.6, national saving:

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Assume that the consumption function is given by C = 150 + 0.85(Y - T), the tax function is given by T = t + t Y, and Y is 5,000. If t Decreases from 0.3 to 0.2, then consumption 0 1 Increases by: 1

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