Suppose a firm uses a single input to produce a single output according to a production function f(x) = 10√x where x is the number of units of input. The output initially sells for £120 per unit. The input costs £20 per unit. A change in the market causes the product price to increase from £120 per unit to £200 per unit, all else equal. How does this change in product price affect the firm's profit maximizing level of profits? a. Profits increase by £16,000 Ob. Profits do not change c. Profits increase by £8,000 Od. None of the other answers is correct Profits increase by £9,000 f. Profits increase by £18,000 g. Profits increase by £50,000 h. Profits increase by £32,000 e.
Suppose a firm uses a single input to produce a single output according to a production function f(x) = 10√x where x is the number of units of input. The output initially sells for £120 per unit. The input costs £20 per unit. A change in the market causes the product price to increase from £120 per unit to £200 per unit, all else equal. How does this change in product price affect the firm's profit maximizing level of profits? a. Profits increase by £16,000 Ob. Profits do not change c. Profits increase by £8,000 Od. None of the other answers is correct Profits increase by £9,000 f. Profits increase by £18,000 g. Profits increase by £50,000 h. Profits increase by £32,000 e.
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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Transcribed Image Text:Suppose a firm uses a single input to produce a single output according to a
production function f(x) = 10√x where x is the number of units of input. The
output initially sells for £120 per unit. The input costs £20 per unit. A change
in the market causes the product price to increase from £120 per unit to £200
per unit, all else equal. How does this change in product price affect the firm's
profit maximizing level of profits?
a. Profits increase by £16,000
Ob. Profits do not change
Profits increase by £8,000
d. None of the other answers is correct
Profits increase by £9,000
f. Profits increase by £18,000
g. Profits increase by £50,000
h. Profits increase by £32,000
C.
e.
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