19.2 (0) Suppose x, and x2 are used in fixed proportions and f(x,x) = min(x,x). (a) Suppose that x₁ < x₂. The marginal product for x, is (increases, remains constant, decreases). 6 TECHNOLOGY (Ch. 19) increases in x₁. For x₂ the marginal product is constant, decreases). technical rate of substitution between x2 and x₁ is technology demonstrates (increasing, and for small and (increases, remains for small increases in x₂. The constant, This decreasing) returns to scale. (b) Suppose that f(xx) = min(xLxz) and x₁ = x₂= 20. What is the marginal product of a small increase in x₁? What is the marginal product

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19.2 (0) Suppose X₁ and x2 are used in fixed proportions and f(x₁,x2) = min{x₁,x₂).
(a) Suppose that x₁ < x₂. The marginal product for x, is and
for small
(increases, remains constant, decreases),
K
6 TECHNOLOGY
(Ch. 19)
increases in x₁. For x₂ the marginal product is, and (increases, remains
constant, decreases).
for small increases in x₂. The
technical rate of substitution between x₂ and x₁ is
technology
demonstrates (increasing, constant,
This
decreasing)
returns to scale.
(b) Suppose that f(xx) = min(x,x) and x₁ = x₂= 20. What is the
marginal product of a small increase in x₁? What is the marginal product
of a small increase in x₂? The marginal product of x, will (increase,
if the amount of x2 is increased
decrease, stay constant)
by a little bit.
Douglar and
Transcribed Image Text:19.2 (0) Suppose X₁ and x2 are used in fixed proportions and f(x₁,x2) = min{x₁,x₂). (a) Suppose that x₁ < x₂. The marginal product for x, is and for small (increases, remains constant, decreases), K 6 TECHNOLOGY (Ch. 19) increases in x₁. For x₂ the marginal product is, and (increases, remains constant, decreases). for small increases in x₂. The technical rate of substitution between x₂ and x₁ is technology demonstrates (increasing, constant, This decreasing) returns to scale. (b) Suppose that f(xx) = min(x,x) and x₁ = x₂= 20. What is the marginal product of a small increase in x₁? What is the marginal product of a small increase in x₂? The marginal product of x, will (increase, if the amount of x2 is increased decrease, stay constant) by a little bit. Douglar and
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