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Question 192 of 318

Marginal cost curve intersects average cost curve ?

  • A. from above at its lowest point
  • B. from below before the lowest point
  • C. from below at its lowest point
  • D. from below after the lowest point

Correct Answer: C

Explanation
Correct Option: C. from below at its lowest point Detailed Explanation: To understand why the correct answer is C, we need to delve into the concepts of marginal cost (MC) and average cost (AC) in economics, particularly in the context of production and cost curves.
  1. Definitions:
  2. Marginal Cost (MC): This is the additional cost incurred when producing one more unit of a good or service. It reflects the change in total cost that arises when the quantity produced is incremented by one unit.
  3. Average Cost (AC): This is the total cost of production divided by the number of units produced. It gives an average cost per unit.
  4. Cost Curves:
  5. The Average Cost Curve typically has a U-shape. Initially, as production increases, average costs decrease due to spreading fixed costs over more units. However, after reaching a certain point, average costs begin to rise due to diminishing returns.
  6. The Marginal Cost Curve also has a U-shape but is generally lower than the average cost when the average cost is decreasing and higher when the average cost is increasing.
  7. Intersection Point:
  8. The key point to note is that the marginal cost curve intersects the average cost curve at the lowest point of the average cost curve. This is because:
    • When MC is less than AC, producing an additional unit will lower the average cost (since the new unit costs less than the average).
    • When MC is greater than AC, producing an additional unit will increase the average cost (since the new unit costs more than the average).
  9. Therefore, the point at which MC equals AC is the point at which AC is minimized. This is the lowest point of the average cost curve.
  10. Graphical Representation:
  11. Imagine a graph where the x-axis represents the quantity of output and the y-axis represents cost. The AC curve starts high, dips down, reaches a minimum point, and then rises again. The MC curve starts below the AC curve, intersects it at the lowest point of the AC curve, and then rises above it.
Why Other Options Are Incorrect:
  • Option A: from above at its lowest point:
  • This is incorrect because if the MC curve were to intersect the AC curve from above, it would imply that the marginal cost of producing an additional unit is higher than the average cost, which would not lead to a minimum point for the average cost.
  • Option B: from below before the lowest point:
  • This option suggests that the MC curve intersects the AC curve before the lowest point of the AC curve. This is incorrect because the intersection occurs exactly at the lowest point, not before it.
  • Option D: from below after the lowest point:
  • This option implies that the MC curve intersects the AC curve after the lowest point, which is also incorrect. After the lowest point, the average cost is increasing, and the marginal cost would be higher than the average cost.
Summary of Key Points:
  • The marginal cost curve intersects the average cost curve at the lowest point of the average cost curve.
  • When MC < AC, average costs decrease; when MC > AC, average costs increase.
  • The intersection signifies the minimum average cost of production.
  • Understanding the relationship between MC and AC is crucial for making production decisions and analyzing cost structures.
This understanding is fundamental in economics, especially in production theory and cost management, and will aid in making informed decisions in real-world scenarios.
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