if a  2.10, b  0.40, and c  1, the marginal products of x₁, x₂, and x₃ (in this order) are

A) all decreasing.
B) increasing, decreasing, and constant.
C) decreasing, increasing, and decreasing.
D) all increasing.
E) all increasing if A  1.

Question

Lhowella Aquino · Accepted Answer

Final Answer : B, Explanation :  The marginal products are represented by the coefficients in the given equations for a, b, and c. For a (2.10), the marginal product is increasing; for b (0.40), it is decreasing; and for c (1), it is constant. This pattern matches choice B.

if a  2.10, b  0.40, and c  1, the marginal products of x₁, x₂, and x₃ (in this order) are

A) all decreasing.
B) increasing, decreasing, and constant.
C) decreasing, increasing, and decreasing.
D) all increasing.
E) all increasing if A  1.

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Learning Objectives

Related questions

if a  2.10, b  0.40, and c  1, the marginal products of x1, x2, and x3 (in this order) areA) all decreasing.B) increasing, decreasing, and constant.C) decreasing, increasing, and decreasing.D) all increasing.E) all increasing if A  1.

Definitions

Learning Objectives

Learning Objectives

Related questions

if a  2.10, b  0.40, and c  1, the marginal products of x₁, x₂, and x₃ (in this order) are

A) all decreasing.
B) increasing, decreasing, and constant.
C) decreasing, increasing, and decreasing.
D) all increasing.
E) all increasing if A  1.