In ABC analysis, the letter 'C' is designated to:
low valued items, larger in number
ABC analysis is a selective inventory-control technique based on the Pareto principle (the 80/20 rule): a small fraction of items usually accounts for a large fraction of the total annual consumption value (unit cost × annual usage). Items are ranked by this annual usage value and split into three control classes so that management effort and control tightness are matched to each item's financial importance.
The three classes are conventionally described as follows.
| Class | Share of items | Share of value | Control |
|---|---|---|---|
| A | ~10–20% (few) | ~70–80% (high) | Very tight |
| B | ~20–30% (moderate) | ~15–20% (medium) | Moderate |
| C | ~50–70% (many) | ~5–10% (low) | Loose/simple |
From this, the 'C' class comprises low-valued items that are large in number — the correct choice. Because these items tie up very little capital individually, they are managed with simple, low-cost policies (large order quantities, infrequent review, generous safety stock).
The distractors invert this relationship. High valued items, smaller in number actually describes the A class, which demands the tightest control, so it cannot describe C. High valued items, larger in number is self-contradictory for ABC logic, since high-value items are always the few, not the many. Low valued items, smaller in number misstates the quantity — C items are numerous, not few. Hence C = low valued items, larger in number.
A company faces an annual demand of 10,000 units, a fixed ordering cost of ₹200 per order, and a holding cost of ₹4 per unit per year. What is the EOQ for this company?
Which of the following best describes the purpose of ABC analysis in inventory management?
Margin of safety in break-even analysis is
A manufacturing company has an expected usage of 50,000 units of a certain product during next year. The cost of processing an order is Rs. 20 and the carrying cost per unit is Rs. 0.50 for one year. What will be the Economic Ordering Quantity ?
Which one of the following condition is CORRECT at the break-even point?