Consider a production function of the form: , , , where is output, is labour, and is capital. Then, the absolute value of elasticity of substitution is
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Consider a production function of the form: , , , where is output, is labour, and is capital. Then, the absolute value of elasticity of substitution is
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Consider a production function of the form: Y = a log L + (1-a) log K, a ∈ (0,1), a ≠ 0.5, where Y is output, L is labour, and K is capital. Then, the absolute value of elasticity of substitution is (A) 1 (B) a (C) (1-a) (D) ∞
Also written as: Consider a production function of the form: Y = a log L + (1-a) log K, a in (0,1), a != 0.5, where Y is output, L is labour, and K is capital. Then, the absolute value of elasticity of substitution is
Production and returns to scale has come up 92 times in 6 exams since 2007.
This question is on Production functions and the elasticity of substitution, part of Production and returns to scale in Microeconomics.
Cobb-Douglas, CES and fixed-proportions technologies, and how easily inputs substitute.
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