Assuming that capital and productivity are on their long-term trends, use the Cobb-Douglas production function to calculate the output gap if: α = 0.3, A= 105, K= 42, N = 45, and NPOT = 55. The output gap is Type percent. (Round your answer to one decimal place.)
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- Assume that we have a Cobb-Douglas type aggregate production function in the form: Y=W.Kr.L1-r where : W=technology and r is standard share parameter of Cobb-Douglas production function. a. Find Marginal Rate of Technical Substitution (MRTS) between K and L. b. Why does (or does not) technology affects MRTS? Explain. c. Find output per effective labor; capital per effective labor (y=Y/WL and k= K/WL ). d. Find elasticity of substitution between K and L. Why does (or does not) the result different from previous question (Question-1) (Y=Ka.Lb) ?Suppose the US total output is represented by the standard Cobb-Douglas production function with capital and labor inputs. If all inputs are tripled (and TFP is unchanged), then output per worker Exactly triples B. Increases but not exactly triples C. Is unchanged D. Decreases E. None of the other optionsAssume that we have a Cobb-Douglas type aggregate production function in the form: Y=W.Kr.L1-r where : W=technology and r is standard share parameter of Cobb-Douglas production function. b. Why does (or does not) technology affects MRTS? Explain. c. Find output per effective labor; capital per effective labor (y=Y/WL and k= K/WL ). d. Find elasticity of substitution between K and L. Why does (or does not) the result different from previous question (Question-1) (Y=Ka.Lb) ? (Question 1: Assume that we have a Cobb-Douglas type aggregate production function in the form: Y=Ka.Lb )
- Consider the simple (one period) production model. The production function is Cobb Douglas, exhibits constant returns to scale, and the exponent on capital equal to 0.25.Galaxy, a multinational corporation, has two plants, one in the United States and the other in Mexico, and it cannot change the size of the plants or the amount of capital equipment in the short run. The wage in Mexico is equivalent to US $5 per hour. The wage in the U.S. is $25 per hour. Given current employment situation, the productivity per worker in Mexico is 200 units per hour, and the productivity per worker in the U.S. is 400 units per hour.Is Galaxy maximizing output relative to its labor cost? If not, what should Galaxy do? Justify yourY=$10 trillion, K=$10 trillion, L=100 million workers Cobb-Douglas Production Function What is the production function ؟؟؟
- Assume that we have a Cobb-Douglas type aggregate production function in the form: Y=WKr.L1-r where : W=technology and r is standard share parameter of Cobb-Douglas production function. a. Find Marginal Rate of Technical Substitution (MRTS) between K and L. b. Why does (or does not) technology affects MRTS? Explain. c. Find output per effective labor; capital per effective labor (y=Y/WL and k= K/WL ).Given the following Cobb-Douglas production function, how much more output is produced by adding one more unit of capital (keeping labour constant) when K=100 and L=25? Y=4K0.5 L0.5 a.1 b.2 c.3 d.4A19 Subject - economics Consider a constant returns-to-scale production function f(k, l). Show that f(k, l) = k ∂f/ ∂k + l ∂f /∂l
- Suppose that the production function is given by Y=AK0.4N0.6. What is the percentage change in output if both capital and labor rise by 42%? Write the answer in percent terms with up to two decimals (e.g., 10.22 for 10.22%, or 2.33 for 2.33%).Consider the production function Y = z * K^1/3 * N^1/3 * L^1/3 where Y is output, z is a parameter capturing technology, K is capital, N is labour and L is the area of land. Question text If we double the technology factor, z, then output will double. Question 17Select one: True False Question text If we increase the population, and therefore the workforce, then if nothing else changes, the average product of labour must increase. Question 18Select one: True False Question text We would need to increase capital input by a factor of 8 to double output. Question 19Select one: True False Question text Increasing technology will increase labour productivity. Question 20Select one: True FalseAssuming that the production function [Y=A(K, L, N, H)] exhibits constant returns to scale we can derive productivity in the following way A.) Y/L = A(K, 1, H, N) B.) Y/L = A(K/L, 1, H/L, N/L) C.) Y/L = AK, AL, AH, AN D.) Y/L = C+I=G=NX