Exam 4: A Model of Production

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One explanation of differences in total factor productivity is differences in labor's share of GDP.

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If the production function is given by If the production function is given by   and   And K = L = 8, total output equals: and If the production function is given by   and   And K = L = 8, total output equals: And K = L = 8, total output equals:

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Mathematically, an economic model is:

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As an economist working at the International Monetary Fund, you are given the following data for Burundi: predicted per capita GDP, relative to the United States, as given by As an economist working at the International Monetary Fund, you are given the following data for Burundi: predicted per capita GDP, relative to the United States, as given by   , is 0.10, and total factor productivity is 0.083. What is the observed per capita GDP, relative to the United States? , is 0.10, and total factor productivity is 0.083. What is the observed per capita GDP, relative to the United States?

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In the Cobb-Douglas production function In the Cobb-Douglas production function   , defining y = Y/L as output per person and K = K/L as capital per person, the per person production function is: , defining y = Y/L as output per person and K = K/L as capital per person, the per person production function is:

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Refer to the following table when answering the following questions. Table 4.1: Production Model's Prediction for Per Capita GDP (US = 1) Refer to the following table when answering the following questions. Table 4.1: Production Model's Prediction for Per Capita GDP (US = 1)   (Source: Penn World Tables 9.0) -One explanation for the difference between the predicted output per person and the observed per capita GDP in Table 4.1 is differences in: (Source: Penn World Tables 9.0) -One explanation for the difference between the predicted output per person and the observed per capita GDP in Table 4.1 is differences in:

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If the production function is given by If the production function is given by    , then labor's share of GDP is one-third. , then labor's share of GDP is one-third.

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Suppose the payments to capital and labor are (w*L*)/Y* = 2/3 and (r*K*)/Y*= 1/3, respectively. One implication of this result is that ________ and profits are ________.

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Refer to the following table when answering the following questions. Table 4.1: Production Model's Prediction for Per Capita GDP (US = 1) Refer to the following table when answering the following questions. Table 4.1: Production Model's Prediction for Per Capita GDP (US = 1)   (Source: Penn World Tables 9.0) -Consider Table 4.1, which compares the model   to actual statistical data on per capita GDP. You observe the model: (Source: Penn World Tables 9.0) -Consider Table 4.1, which compares the model Refer to the following table when answering the following questions. Table 4.1: Production Model's Prediction for Per Capita GDP (US = 1)   (Source: Penn World Tables 9.0) -Consider Table 4.1, which compares the model   to actual statistical data on per capita GDP. You observe the model: to actual statistical data on per capita GDP. You observe the model:

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A production function of the form A production function of the form    exhibits constant returns to scale. exhibits constant returns to scale.

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A firm's profit is simply defined as:

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In the Cobb-Douglas production function In the Cobb-Douglas production function   , defining y = Y/L as output per person and K = K/L as capital per person, the per person production function is: , defining y = Y/L as output per person and K = K/L as capital per person, the per person production function is:

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A production function exhibits decreasing returns to scale when you:

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In the production function In the production function    ,    represents a productivity parameter. , In the production function    ,    represents a productivity parameter. represents a productivity parameter.

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Refer to the following table when answering the following questions. Table 4.1: Production Model's Prediction for Per Capita GDP (US = 1) Refer to the following table when answering the following questions. Table 4.1: Production Model's Prediction for Per Capita GDP (US = 1)   (Source: Penn World Tables 9.0) -One explanation for the difference between the predicted output per person and the observed per capita GDP in Table 4.1 is differences in: (Source: Penn World Tables 9.0) -One explanation for the difference between the predicted output per person and the observed per capita GDP in Table 4.1 is differences in:

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The marginal product of the labor curve represents the:

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If MPL <\lt w, the firm:

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Suppose the payments to capital and labor are (w*L*)/Y* = 2/3 and (r*K*)/Y*= 1/3, respectively. One implication of this result is:

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Which of the following do(es) NOT explain differences in total factor productivity?

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A production function exhibits increasing returns to scale when you:

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