Exam 4: A Model of Production

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What are the shortcomings of using the production model What are the shortcomings of using the production model    ? What might we include in our model to improve the fit of this simple model? ? What might we include in our model to improve the fit of this simple model?

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As is demonstrated in the text, the model tends to overestimate per capita real GDP. This is in part due to the fact that we assume a = 1/3 in the model As is demonstrated in the text, the model tends to overestimate per capita real GDP. This is in part due to the fact that we assume a = 1/3 in the model   a = 1 is the same across all countries; however, there is no reason that   for different countries. What is also missing is total factor productivity (   ), which is an unknown or unobservable or residual factor, or   . We can measure it if we have both y and k and assume a =1/3 and substitute into the above equation,   . But, if we could measure it directly, given the production function,   if   . a = 1 is the same across all countries; however, there is no reason that As is demonstrated in the text, the model tends to overestimate per capita real GDP. This is in part due to the fact that we assume a = 1/3 in the model   a = 1 is the same across all countries; however, there is no reason that   for different countries. What is also missing is total factor productivity (   ), which is an unknown or unobservable or residual factor, or   . We can measure it if we have both y and k and assume a =1/3 and substitute into the above equation,   . But, if we could measure it directly, given the production function,   if   . for different countries. What is also missing is total factor productivity ( As is demonstrated in the text, the model tends to overestimate per capita real GDP. This is in part due to the fact that we assume a = 1/3 in the model   a = 1 is the same across all countries; however, there is no reason that   for different countries. What is also missing is total factor productivity (   ), which is an unknown or unobservable or residual factor, or   . We can measure it if we have both y and k and assume a =1/3 and substitute into the above equation,   . But, if we could measure it directly, given the production function,   if   . ), which is an "unknown" or unobservable or "residual" factor, or As is demonstrated in the text, the model tends to overestimate per capita real GDP. This is in part due to the fact that we assume a = 1/3 in the model   a = 1 is the same across all countries; however, there is no reason that   for different countries. What is also missing is total factor productivity (   ), which is an unknown or unobservable or residual factor, or   . We can measure it if we have both y and k and assume a =1/3 and substitute into the above equation,   . But, if we could measure it directly, given the production function,   if   . .
We can measure it if we have both y and k and assume a =1/3 and substitute into the above equation, As is demonstrated in the text, the model tends to overestimate per capita real GDP. This is in part due to the fact that we assume a = 1/3 in the model   a = 1 is the same across all countries; however, there is no reason that   for different countries. What is also missing is total factor productivity (   ), which is an unknown or unobservable or residual factor, or   . We can measure it if we have both y and k and assume a =1/3 and substitute into the above equation,   . But, if we could measure it directly, given the production function,   if   . . But, if we could measure it directly, given the production function, As is demonstrated in the text, the model tends to overestimate per capita real GDP. This is in part due to the fact that we assume a = 1/3 in the model   a = 1 is the same across all countries; however, there is no reason that   for different countries. What is also missing is total factor productivity (   ), which is an unknown or unobservable or residual factor, or   . We can measure it if we have both y and k and assume a =1/3 and substitute into the above equation,   . But, if we could measure it directly, given the production function,   if   . if As is demonstrated in the text, the model tends to overestimate per capita real GDP. This is in part due to the fact that we assume a = 1/3 in the model   a = 1 is the same across all countries; however, there is no reason that   for different countries. What is also missing is total factor productivity (   ), which is an unknown or unobservable or residual factor, or   . We can measure it if we have both y and k and assume a =1/3 and substitute into the above equation,   . But, if we could measure it directly, given the production function,   if   . .

In the equation In the equation   , 1/3 represents: , 1/3 represents:

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D

If the marginal product of labor equals the wages, firms should hire more workers.

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

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To decompose what explains the difference in per capita GDP between any two countries, say, 1 and 2, we would use:

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If the production function is If the production function is    , then in per worker terms, it can be written as    . , then in per worker terms, it can be written as If the production function is    , then in per worker terms, it can be written as    . .

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Refer to the following figure when answering the following questions. Figure 4.1: Production Function Refer to the following figure when answering the following questions. Figure 4.1: Production Function   -Consider Figure 4.1. The shape of this production function suggests: -Consider Figure 4.1. The shape of this production function suggests:

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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) -Considering the data in Table 4.1, the explanation for the difference between the predicted and actual level of output is called ________. If you compare India's observed and predicted output, this difference is equal to ________. (Source: Penn World Tables 9.0) -Considering the data in Table 4.1, the explanation for the difference between the predicted and actual level of output is called ________. If you compare India's observed and predicted output, this difference is equal to ________.

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Consider an economy where the only consumption good is ice cream. Firms in this economy must:

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Both the United States and France, among the richest countries in the world, have similar levels of education and capital per worker, but U.S. citizens enjoy higher incomes than the French. One explanation might be differences in:

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A production function of the form A production function of the form    is called the Cobb-Douglas production function. is called the Cobb-Douglas production function.

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If the production function is given by If the production function is given by   and K =81 and L =2.5, total output equals about: and K =81 and L =2.5, total output equals about:

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In the equation In the equation   ,   Represents: , In the equation   ,   Represents: Represents:

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Which of the following inputs do we generally consider in a simple production function?

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In the equation In the equation   , the lack of a bar over the L means that it is: , the lack of a "bar" over the L means that it is:

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You are an economist working for the International Monetary Fund. Your boss wants to know what the total factor productivity of China is, but all you have is data on per capita GDP, y, and the per capita capital stock, k. If you assume that capital's share of GDP is one-third, what would you use to find total factor productivity?

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If you have data on per capita GDP and capital per worker, to find total factor productivity you can use the equation If you have data on per capita GDP and capital per worker, to find total factor productivity you can use the equation    , if capital's share of GDP is two-thirds. , if capital's share of GDP is two-thirds.

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In the production function In the production function   ,   Represents: , In the production function   ,   Represents: Represents:

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In the aftermath of the Black Death in the fourteenth century, wages in Europe were higher than before the Black Death because millions of people died.

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The firm's profit maximization problem is:

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