Assume the following production function for maize: Q=3K^1.2 L^0.5, where Q is the number of bags of maize produced, K is the units of capital used and L the units of the labour employed. (a) Derive the MRTS of K and L. (b) Estimate the factor intensity of the production function and interpret results. (c) Is the above production function characterized by decreasing returns of scale? Explain
Assume the following production function for maize: Q=3K^1.2 L^0.5, where Q is the number of bags of maize produced, K is the units of capital used and L the units of the labour employed. (a) Derive the MRTS of K and L. (b) Estimate the factor intensity of the production function and interpret results. (c) Is the above production function characterized by decreasing returns of scale? Explain
Chapter9: Production Functions
Section: Chapter Questions
Problem 9.7P
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Assume the following production function for maize: Q=3K^1.2 L^0.5, where Q is the number of bags of maize produced, K is the units of capital used and L the units of the labour employed.
(a) Derive the
(b) Estimate the factor intensity of the production function and interpret results.
(c) Is the above production function characterized by decreasing returns of scale? Explain
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