Q.What does the average fixed cost curve look like? Why does it look so?
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Start your 14-day free trial to unlock the full solution →The Average Fixed Cost (AFC) curve is continuously downward sloping, approaching the x-axis but never touching it, because a constant total fixed cost is spread over an increasing quantity of output.
To understand the shape of the Average Fixed Cost (AFC) curve, we first need to recall what fixed costs are. Fixed costs are those expenses that do not vary with the level of output in the short run. Examples include rent for factory premises, salaries of permanent administrative staff, or the depreciation of machinery. These costs must be incurred even if no output is produced.
Average Fixed Cost (AFC) is simply the total fixed cost (TFC) divided by the total quantity of output (Q) produced. It represents the fixed cost per unit of output.
Now, let's consider the economic intuition behind its shape. Imagine a firm that has a fixed cost of, say, ₹10,000 per month for renting its factory.
- If the firm produces only 1 unit of output, the AFC is ₹10,000 / 1 = ₹10,000.
- If it produces 10 units, the AFC is ₹10,000 / 10 = ₹1,000.
- If it produces 100 units, the AFC is ₹10,000 / 100 = ₹100.
- If it produces 1,000 units, the AFC is ₹10,000 / 1,000 = ₹10.
As the firm increases its output, the same total fixed cost is being spread over a larger and larger number of units. This phenomenon is often referred to as "spreading the overhead." Each additional unit of output bears a smaller portion of the total fixed cost, causing the average fixed cost per unit to decline.
The AFC curve, therefore, looks like a continuously downward sloping curve. It starts very high at low levels of output and steadily declines as output increases. On a graph with output on the x-axis and cost on the y-axis, the AFC curve would be a rectangular hyperbola.
The reasons for this specific shape are:
- Constant Numerator: The total fixed cost (TFC) in the formula remains constant regardless of the output level in the short run.
- Increasing Denominator: As output (Q) increases, the denominator of the fraction gets larger. …
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