Consider the Cobb-Douglas production function displayed below: Y=AKN¹ Suppose that GDP is 100, capital is 50, labor is 10, and TFP is 6.17. Let α = 0.3. What is the marginal product of capital? 1-α Marginal product of capital equals 4.46 . (Round your answer to two decimal places.) That's incorrect.
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- Suppose the production function is given by a = 3k - 41. what is the average product of capital when 10 units of capital and 10 units of labor are employed? A. 3 B. 4 C. 7 D. 45Suppose the production function is given by q = 3k - 41. what is the average product of capital when 10 units of capital and 10 units of labor are employed? A. 3 B. 4 C. 7 D. 45In Example 6.4, wheat is produced according to the production function: | = 100 (K°-$L05). Beginning with a capital input of 4 and a labor input of 49, show that the marginal product of labor and the marginal product of capital are both decreasing. (Round your responses to two decimal places.) The MPK at 5 units of capital is 156.52. The MPK at 6 units of capital is 142.89 The MP, at 50 units of labor is 14.14. The MP, at 51 units of labor is 14. Does this production function exhibit increasing, decreasing, or constant returns to scale? A. Decreasing returns to scale because the inputs exhibit diminishing marginal returns. B. Increasing returns to scale because the inputs exhibit diminishing marginal returns. C. Constant returns to scale because a proportionate increase in all inputs results in the same proportionate increase in output.
- Use the Cobb-Douglas production function to show that when the number of units of labor and the number of units of capital are doubled, the production level is also doubled.The table below shows various values of labour (L), capital (K), and technology (T) for Economies A, B, and C. In each case, the aggregate production function takes the following form: Y = T x KL Economy A Economy B Economy C L. K LK I L K T on 100 50 100 50 100 50 2 110 50 110 55 110 55 4 120 50 2 120 60 120 60 130 50 130 65 2 130 65 8. 140 50 2. 140 70 140 70 10 150 50 150 75 150 75 12 TABLE 25-4 Refer to Table 25-4. The production function that applies to Economies A, B, and C displays Select one: O a. constant returns to scale. O b. diminishing marginal returns to capital. O c increasing returns to scale. O d. increasing marginal returns to capital. O e. Both C and D are correct. 6 2.Consider the following graph of a production function when capital is constant. (The following is a description of the figure: it shows a two-axis graph; the horizontal axis measures labor and the vertical axis measures output; for a K fixed, the graph shows that maximal production that the firm can achieve with different levels of labor; the graph starts at cero production for zero labor; then it is increasing in all of its range; three levels of labor are shown as reference; there are L1, L2, and L3; they are related as follows L1<L2<L3; the graph is convex from 0 to L1, that is, its slope is increasing; the graph is concave from L1 on, that is, its slope is decreasing; the line that is tangent to the curve at L2, passes through the origin of the graph.) Denote by APL(L,K)=f(L,K)/L the so-called average product of labor (here f is the production function of the firm). From the graph we know that for the corresponding K: APL(L1,K)=MPL(L1,K) APL(L2,K)>MPL(L2,K)…
- Suppose the production function for widgets is given by q=kl -0.8k²-0.21² where q represents the annual quantity of widgets produced, k represents annual capital input, and I represents annual labor input. Suppose k = 10; at what level of labor input does this average productivity reach maximum? (please put your answer in numerical values with no comma or decimal place). How many widgets are produced at that point? (please put your answer in numerical values with no comma or decimal place). If k = 10, at what level of labor input does MPL = 0? Suppose capital inputs were increased to k = 20, at what level of labor input does this average productivity reach maximum? widgets are produced at that point? (please put your answer in numerical values with no comma or decimal place). If k = 20, at what level of labor input does MPL = 0? answer in numerical values with no comma or decimal place). Does the widget production function exhibit constant, increasing, or decreasing returns to scale?…Question 24 Consider the following production function when K is fixed. (This is a description of the figure: it shows a two-axis graph; in the horizontal axis we measure labor and in the vertical axis we measure output, in this case articles as in the production function of a newspaper; the graph of the production function, for the given level of capital K fixed, is composed of two line segments; the first goes from the origin to the point (10,30); the second, starting from 10 on, is a horizontal line; it is also shown that the production for five units of labor is 15). Can we say that the production function satisfies the law of decreasing marginal returns of labor?True FalsePlease refer to the table attached. The number of fish caught per week on a trawler is a function of the crew size assigned to operate the boat. Based on past data, consider the following production function identifying the relationship between output and labor input. You may assume that capital is fixed at 10 units. Answer all of the question. Calculate APL and MPL. Graph APL and MPL. Do they have the expected shape? On your graph, identify the three stages of production.
- Suppose the production function is given by O = 5K - 2L What is the marginal product of the 6th capital when 5 units of capital and 10 units of labor are employed? A5 b. 4 C. 11 d. 45Some economists believe that the US. economy as a whole can be modeled with the following production function, called the Cobb-Douglas production function: Y = AK¹/32/3 where Y is the amount of output K is the amount of capital, L is the amount of labor, and A is a parameter that measures the state of technology. For this production function, the marginal product of labor is MPL = (2/3) A(K/L)¹/³. Suppose that the price of output P is 2, A is 3, K is 1,000,000, and L is 1/100. The labor market is competitive, so labor is paid the value of its marginal product. a. Calculate the amount of output produced Y and the dollar value of output PY. b. Calculate the wage W and the real wage W/P. (Note: The wage is labor compensation measured in dollars, whereas the real wage is labor compensation measured in units of output)Suppose the productionfunction is given by Q = 5K + 3L. What is the average product of capital when10 units of capital and 10 units of labor are employed? 5 8 3 30