Question

Consider the Cobb-Douglas Production function: [ P(L, K)=20 L^{0.4} K^{0.6} ] Find the marginal productivity of labor and marginal productivity of capital when 11 units of labor and 13 units of capital are invested. (Your answers will be numbers, not functions or expressions). Give your answer to three (3) decimal places if necessary. Marginal Productivity of Labor when ( mathrm{L} ) is 11 and ( mathrm{K} ) is ( 13= ) ( square ) Marginal Productivity of Capital when ( mathrm{L} ) is 11 and ( mathrm{K} ) is ( 13= ) ( square )

          Consider the Cobb-Douglas Production function:
[
P(L, K)=20 L^{0.4} K^{0.6}
]

Find the marginal productivity of labor and marginal productivity of capital when 11 units of labor and 13 units of capital are invested. (Your answers will be numbers, not functions or expressions). Give your answer to three (3) decimal places if necessary.

Marginal Productivity of Labor when ( mathrm{L} ) is 11 and ( mathrm{K} ) is ( 13= ) ( square )
Marginal Productivity of Capital when ( mathrm{L} ) is 11 and ( mathrm{K} ) is ( 13= ) ( square )

Consider the Cobb-Douglas Production function:
[
P(L, K)=20 L^0.4 K^0.6
]

Find the marginal productivity of labor and marginal productivity of capital when 11 units of labor and 13 units of capital are invested. (Your answers will be numbers, not functions or expressions). Give your answer to three (3) decimal places if necessary.

Marginal Productivity of Labor when ( mathrmL ) is 11 and ( mathrmK ) is ( 13= ) ( square )
Marginal Productivity of Capital when ( mathrmL ) is 11 and ( mathrmK ) is ( 13= ) ( square )

Added by Teodora B.

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