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NISA [10]
3 years ago
15

A firm produces output using capital and labor. The​ firm's marginal product of labor ​(MP Subscript Upper L​) is 40 and its mar

ginal product of capital ​(MP Subscript Upper K​) is 28. Suppose the wage per unit of labor​ (w) is ​$6.00 and the cost per unit of capital​ (r) is ​$3.00. Is the firm minimizing the cost of​ production? What should the firm​ do, if​ anything, to produce the same level of output at lower​ cost? The firm
Business
1 answer:
Anika [276]3 years ago
6 0

Answer:

a. No, the firm is not minimizing the cost of production.

b. The firm should continue to increase the units of labor by reducing the unit of capital until when the ratio of Marginal product of labor to Marginal product of capital of is equal to the ratio of w to r.

Explanation:

a. Is the firm minimizing the cost of​ production?

The firm minimizing the cost of​ production where:

Marginal product of labor / Marginal product of capital = w / r

From the question, we have:

40 / 28 = 6 / 3

1.43 = 2

Since the ratio of Marginal product of labor to Marginal product of capital of 1.43 is not equal to the ratio of w to r, the firm is not minimizing the cost of production.

b. What should the firm​ do, if​ anything, to produce the same level of output at lower​ cost?

The firm should continue to increase the units of labor by reducing the unit of capital until when the ratio of Marginal product of labor to Marginal product of capital of is equal to the ratio of w to r.

The closest point at which this will happen is when the Marginal product of labor is 45 and Marginal product of capital is 23 where we have:

45 / 23 = 1.96, or 2 approximately.

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Q1. Selena will have earned <em><u>$ 25.00</u></em> in interest by the end of the year.

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SI = (500)(0.05)(1) = 25

Q2. The balance in Suki's account at the end of two years will be <em><u>$866.2854.</u></em>

This means that she will have earned <em><u>$66.2854</u></em>  in interest.

Since interest is compounded quarterly, Suki will receive interest for 8 periods. The formula for compound interest with more than one interest period per year is:

\mathbf{A = (P)*(1+(\frac{i}{m})^{n*m}}

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