From the equation given, it is clear that the company's production function has a constant returns to scale.
A production function refers to an equation that captures the highest number of output that can be manufactured with a limited or given set of input.
To determine whether a production function has growing, decreasing, or constant returns to scale, multiply each input with a positive constant (t > 0), then see if the entire production function is multiplied with a number that is higher, lower, or equal to that constant.
Recall the the production function is given as:
Q = 20L1/2K1/2; and
Unit cost of Labor and Capital are 100 and 50 respectively. Plugging the Unit costs of Labor and Capital respectively, we have:
Q = (20 * 100)/ (2 *50/2)
= 2000/50
Q = 40
Hence the production function of the company has a constant returns to scale.
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