Think of inventory like a backpack you carry on a school trip.
Holding inventory means you keep items ready for use, but you also pay for the space and care they need.
This section explains why businesses decide how much to keep in stock and what they gain or lose from that decision.
Example: If a company buys 100 units at £5 each, the £500 is not available for marketing or new projects.
Businesses aim to minimise the total cost of holding inventory while maximising the benefits.
The classic formula is:
\$TC = (C \times Q) + (S \times Q) + (H \times Q)\$
Where:
\$TC\$ = Total Cost
\$C\$ = Cost per unit
\$S\$ = Storage cost per unit per period
\$H\$ = Handling cost per unit per period
\$Q\$ = Quantity held
A toy store expects 1,000 action figures per month.
They can order 200 units at a time (batch size) or 500 units.
Let’s compare the costs.
| Batch Size | Number of Orders | Total Holding Cost | Total Ordering Cost | Total Cost |
|---|---|---|---|---|
| 200 units | 5 orders | $400 | $250 | $650 |
| 500 units | 2 orders | $600 | $150 | $750 |
The store sees that ordering 200 units reduces total cost, even though holding cost is lower.
This simple example shows how balancing order size can save money.
🎯 Challenge for you: Pick a product you like and calculate the optimal order size using the formula above. Share your findings with the class!