Suppose that a firm is producing in the short run with output given by: Q = 200.5L
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Question:
- Suppose that a firm is producing in the short run with output given by:
Q = 200.5L – 2.5L2,
The firm hires labor at a wage of $25 per hour and sells the good in a competitive market at P = $50 per unit. Find the firm’s optimal use of labor and associated level of output. (For extra practice, what is the firm’s associated profit?)
I have already finished and went to check my work on Chegg and got different results. I want to get another opinion, thanks.
- [Returns to Scale] Determine whether the following production functions are characterized by increasing decreasing or constant returns to scale:
- Q = 2 K.4 L.6
- Q = 9 K.45 L.75
- Q = 20 +4K + 2L
- [Long-Run Production] A firm produces according to the production function:
Q = K.6L.4.
where Q denotes units of output, K units of capital, and L units of labor.
- The price of capital is $15 per unit, and the price of labor is $10 per unit. What is the optimal capital/labor ratio?
- What happens to the capital/labor ratio if the price of labor increases to $20 per unit?
Related Book For
Managerial Economics Foundations of Business Analysis and Strategy
ISBN: 978-0078021718
11th edition
Authors: Christopher Thomas, S. Charles Maurice
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