The production function of good x is as follows: Q = (L^0.5)(K^0.4)
a. Does this production function have increase, constant or
decreasing returns to scale? _______(Answer either IRS, DRS or
CRS)
b. Calculate the slope of the isoquant when the entrepreneur is
producing efficiently with 10 laborers and 20 units of capital.
Slope = ______(Answer as a fraction or decimal.)
c. If we increase the amount of labor we use in our production
process from 10 to 15 units, how much change in the capital is
needed for us to stay on the same isoquant? K= ________
d. Is diminishing return a characteristic of this production
function? ________For labor? (yes/no); For Capital (yes/no)?
________
Please fill the blanks, thanks
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