When the market wage = $ 60 and the marginal product of labor (MPL ) = 6 and the price of capital ( c)) is $ 10, then at optimal level of labor and capital, the marginal product of capital (MPK ) is
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6 |
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1 |
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0.17 |
Suppose a firm is operating in both a perfectly competitive product market and perfectly labor market. The firm’s short run production is Q = L2; where Q is output and L is labor, expressed in millions. Marginal product of labor (MPL) = 2L and wage is 10. The price of the product is $ 2. Based on information above, the marginal revenue (MR) is
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$10 |
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$5 |
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$2 |
Consider the following production function, Q = L2 + 20K. Marginal product of labor (MPL) = 2L and wage is $5. Marginal product of capital (MPK) = 20 and price of capital is $10. Then the MRTS at (L = 10 and K = 5), is equal to
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2 |
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1/2 |
(1) At optimal point; (MPL / MPK) = (price of labor / price of capital)
=> (6 / MPK) = ($60 / $10)
=> (6 / MPK) = 6
=> MPK = (6/6)
=> MPK = 1
Answer: Option (C)
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(2) In perfect competition, price is equal to marginal revenue.
The price of product is $2. Hence, the marginal revenue will be $2.
Answer: Option (D)
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(3) MPL = 2L
=> MPL = 2(10)
=> MPL = 20
and. MPK = 20
MRTS = (MPL / MPK)
=> MRTS = (20/20)
=> MRTS = 1
Answer: Option (C)
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