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Consider the production function Q=100L^.5K^.4. Suppose L=1 and K=1 so that Q=100
a. If L is increased by 1 percent, that is to L=1.01 with capital unchanged, what is the resulting percentage increase in output?
b. Explain the nature of returns to scale for this production function.
The expected returns earned from investment in the stock of two companies, Company A and Company B, are shown in the following table. Use the table to complete parts (a) through (e) below.
Suppose a perfectly competitive firm is producing 300 units of output, P = $10, ATC of 300th unit is $8, marginal cost of 300th unit = $10, and AVC of the 300th unit = $6. Based upon this information, the firm is:
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