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A firm's production function is f(x1, x2) = x1 + 2x2. This means that x2 is twice as expensive as x1.

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For each of the following production functions, draw a diagram showing the general shape of its corresponding isoquant. Comment on the ease at which labor and capital can be substituted for one another relative to the other two production functions. a. Q = K + L. b. Q = K0.5L0.5. c. Q = min(K, L).

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a. Isoquants are straight lines from the...

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A firm uses 3 factors to produce its output. Its production function is f(x, y, z) = min{ A firm uses 3 factors to produce its output. Its production function is f(x, y, z)  = min{   , y<sup>2</sup>,   }. If the amount of each input is multiplied by 2, its output will be multiplied by A) 27 B) 4 C) 8 D)  0.40. E)  The answer depends on the original choice of x, y, and z. , y2, A firm uses 3 factors to produce its output. Its production function is f(x, y, z)  = min{   , y<sup>2</sup>,   }. If the amount of each input is multiplied by 2, its output will be multiplied by A) 27 B) 4 C) 8 D)  0.40. E)  The answer depends on the original choice of x, y, and z. }. If the amount of each input is multiplied by 2, its output will be multiplied by


A) 27
B) 4
C) 8
D) 0.40.
E) The answer depends on the original choice of x, y, and z.

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The UJava espresso stand needs two inputs, labor and coffee beans, to produce its only output, espresso. Producing an espresso always requires the same amount of coffee beans and the same amount of time. Which of the following production functions would appropriately describe the production process at UJava, where B represents ounces of coffee beans, and L represents hours of labor?


A) Q = B0.60L0.40.
B) Q =+.
C) Q = min(2B, 60L) .
D) Q = 0.5B + 0.5L0.5.
E) None of the above.

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If the marginal product of each factor decreases as the amount of that factor used increases, then there must be decreasing returns to scale.

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The production function Q = 50K0.25L0.75 exhibits


A) increasing, then diminishing returns to scale.
B) increasing returns to scale.
C) decreasing returns to scale.
D) constant returns to scale.
E) negative returns to scale.

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Which of the following production functions exhibit constant returns to scale? In each case y is output and K and L are inputs. (1) y = Which of the following production functions exhibit constant returns to scale? In each case y is output and K and L are inputs. (1)  y =   . (2)  y = 3   . (3)  y =   . (4)  y = 2K + 3L. A)  1, 2, and 4 B)  2, 3, and 4 C)  1, 3, and 4 D)  2 and 3 E)  2 and 4 . (2) y = 3 Which of the following production functions exhibit constant returns to scale? In each case y is output and K and L are inputs. (1)  y =   . (2)  y = 3   . (3)  y =   . (4)  y = 2K + 3L. A)  1, 2, and 4 B)  2, 3, and 4 C)  1, 3, and 4 D)  2 and 3 E)  2 and 4 . (3) y = Which of the following production functions exhibit constant returns to scale? In each case y is output and K and L are inputs. (1)  y =   . (2)  y = 3   . (3)  y =   . (4)  y = 2K + 3L. A)  1, 2, and 4 B)  2, 3, and 4 C)  1, 3, and 4 D)  2 and 3 E)  2 and 4 . (4) y = 2K + 3L.


A) 1, 2, and 4
B) 2, 3, and 4
C) 1, 3, and 4
D) 2 and 3
E) 2 and 4

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A firm has the production function f(x1, x2) = (xb1 + xb2) c, where b > 0 and c > 0. This firm will have


A) Increasing returns to scale if and only if 2b + c > 1.
B) Increasing returns to scale if and only if bc > 1.
C) Increasing returns to scale if and only if b + c > 1.
D) Constant returns to scale if and only if c = 1.

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A firm uses 3 factors to produce its output. Its production function is f(x, y, z) = min{ A firm uses 3 factors to produce its output. Its production function is f(x, y, z)  = min{   , y<sup>2</sup>,   }. If the amount of each input is multiplied by 3, its output will be multiplied by A) 27 B) 9 C) 3 D)  0.30. E)  The answer depends on the original choice of x, y, and z. , y2, A firm uses 3 factors to produce its output. Its production function is f(x, y, z)  = min{   , y<sup>2</sup>,   }. If the amount of each input is multiplied by 3, its output will be multiplied by A) 27 B) 9 C) 3 D)  0.30. E)  The answer depends on the original choice of x, y, and z. }. If the amount of each input is multiplied by 3, its output will be multiplied by


A) 27
B) 9
C) 3
D) 0.30.
E) The answer depends on the original choice of x, y, and z.

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A firm has the production function f(x1, x2) = x0.601x0.302. The isoquant on which output is A firm has the production function f(x<sub>1</sub>, x<sub>2</sub>)  = x<sup>0.60</sup><sub>1</sub>x<sup>0.30</sup><sub>2</sub>. The isoquant on which output is   has the equation A)  x<sub>2</sub> = 80x<sup>-</sup><sup>2</sup><sub>1</sub>. B)  x<sub>2</sub> = 80x<sup>3.33</sup><sub>1</sub>. C)  = 2. D)  x<sub>2</sub> = 80x<sup>-</sup><sup>0.30</sup><sub>1</sub>. E)  x<sub>1</sub> = 0.30x<sup>-</sup><sup>0.70</sup><sub>2</sub>. has the equation


A) x2 = 80x-21.
B) x2 = 80x3.331.
C) = 2.
D) x2 = 80x-0.301.
E) x1 = 0.30x-0.702.

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The UJava espresso stand needs two inputs, labor and coffee beans, to produce its only output, espresso. Producing an espresso always requires the same amount of coffee beans and the same amount of time. Which of the following production functions would appropriately describe the production process at UJava, where B represents ounces of coffee beans, and L represents hours of labor?


A) Q = 0.5B + 0.5L0.5.
B) Q = B0.80L0.20.
C) Q = min(2B, 60L) .
D) Q =+.
E) None of the above.

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A firm has two variable factors and a production function f(x1, x2) = A firm has two variable factors and a production function f(x<sub>1</sub>, x<sub>2</sub>) =   . The technical rate of substitution between x<sub>1</sub> and x<sub>2</sub> is constant. . The technical rate of substitution between x1 and x2 is constant.

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