When a business grows, the average cost per unit usually falls. Think of a pizza shop: the more pizzas you bake, the cheaper the dough and cheese become because you buy in bulk and use the oven more efficiently.
Mathematically, if total cost \$TC(q)\$ and output \$q\$, then average cost \$AC(q)=\frac{TC(q)}{q}\$. Economies of scale mean \$AC(q)\$ decreases as \$q\$ increases.
Beyond a point, the average cost starts to rise. Imagine a school cafeteria that becomes overcrowded; it takes longer to serve food and the kitchen staff gets overwhelmed.
In formula terms, if \$AC(q)\$ starts increasing after a certain \$q\$, the firm is experiencing diseconomies of scale.
Unit cost = total cost ÷ quantity. As scale increases, unit cost falls until diseconomies kick in.
| Quantity (q) | Total Cost (TC) | Average Cost (AC) |
|---|---|---|
| 100 | $10,000 | $100 |
| 200 | $18,000 | $90 |
| 400 | $32,000 | $80 |
| 800 | $55,000 | $68.75 |
Notice how AC falls as q rises – a classic economy of scale.
When answering questions about economies of scale:
Use the “PEEL” structure: Point, Evidence, Explanation, Link.
Think of a school bus vs. a private car. A bus carries many students (economies of scale) but if it gets too crowded, the ride becomes uncomfortable (diseconomies). The cost per student is lower on the bus until it gets too full.