| Aspect | Contribution (Marginal) Costing | Full (Absorption) Costing |
|---|---|---|
| Treatment of fixed production costs | Period costs – charged to the income statement in the period incurred | Product costs – allocated to each unit and carried in inventory |
| Variable costs | Assigned to products (direct material, direct labour, variable overhead) | Same treatment as contribution costing |
| Primary purpose | Analyse incremental (relevant) costs & contribution margin | Determine total cost per unit for external reporting, inventory valuation and long‑run pricing |
| Decision‑making usefulness | Short‑run decisions where fixed costs are sunk | Long‑run pricing, profitability reporting, statutory accounts |
| Limitations | Ignores fixed‑cost recovery; can mislead when capacity is scarce | Blurs the impact of variable costs on incremental decisions |
Assume the following data for Product X:
| Cost element | Per unit (£) |
|---|---|
| Direct material | 12 |
| Direct labour | 8 |
| Variable overhead | 5 |
| Fixed production overhead (allocated) | 10 |
Total absorption cost per unit = 12 + 8 + 5 + 10 = £35
Relevant costs are those that will change as a result of the decision:
Irrelevant (sunk) costs have already been incurred and cannot be altered:
Decision analysis step‑by‑step:
Target‑price method (short‑run):
Target price = Variable cost per unit + Desired contribution per unit
Example
| Item | £ |
|---|---|
| Variable cost per unit | 45 |
| Desired contribution per unit (to achieve £180,000 profit on 20,000 units) | 9 |
Target price = 45 + 9 = **£54** per unit. The firm then checks whether £54 is acceptable in the market.
When a limiting factor (e.g., machine hours) is scarce, calculate contribution per unit of the limiting factor and rank products.
| Product | Contribution per unit (£) | Limiting factor used per unit | Contribution per limiting factor (£) |
|---|---|---|---|
| A | 30 | 2 hrs | 15 |
| B | 20 | 1 hr | 20 |
| C | 25 | 3 hrs | 8.33 |
With 1,200 machine‑hours available, the optimal mix is:
Compare the relevant cost of producing in‑house with the external purchase price.
Relevant cost of making = Variable cost per unit + any additional fixed cost that would be incurred.
Example
Relevant cost of making = (18 × 5,000) + 2,000 = £92,000.
External supplier quote = £19 per unit → £95,000 for 5,000 units.
Since £92,000 < £95,000, the firm should **make** the part.
Assess whether the contribution from continuing the product exceeds the avoidable costs that would be saved by dropping it.
Example
| Item | £ per year |
|---|---|
| Sales revenue (2,000 units @ £50) | 100,000 |
| Variable cost (materials & labour) | 60,000 |
| Contribution | 40,000 |
| Avoidable fixed costs (e.g., special advertising, extra supervision) | 30,000 |
| Unavoidable fixed costs (already sunk) | 20,000 |
Net benefit of continuing = Contribution – Avoidable fixed = 40,000 – 30,000 = **£10,000** (positive). Therefore the product should be **continued**.
Illustrative Example
| Cost Item | Per Unit (£) | Total (£) |
|---|---|---|
| Direct materials | 30 | 300,000 |
| Direct labour | 20 | 200,000 |
| Variable overhead | 10 | 100,000 |
| Total variable cost per unit | 60 | |
| Fixed production overhead | — | 150,000 |
| Fixed selling & admin overhead | — | 50,000 |
Special order: 2,000 units @ £85 each. Extra set‑up cost = £5,000.
Capacity is sufficient, so the order should be **accepted**.
Contribution data are used to set short‑term budgets and to measure performance.
Sample variance calculation
| Budgeted | Actual | |
|---|---|---|
| Units sold | 10,000 | 9,500 |
| Selling price per unit (£) | 120 | 118 |
| Variable cost per unit (£) | 60 | 62 |
Budgeted contribution per unit = 120 – 60 = £60
Actual contribution per unit = 118 – 62 = £56
Contribution variance = (9,500 × 56) – (10,000 × 60) = £532,000 – £600,000 = **‑£68,000** (unfavourable). The unfavourable variance can be further split into volume, price and cost components for detailed analysis.
Break‑even point (units) = Total fixed costs ÷ Contribution per unit.
Example using data from the special‑order section
Break‑even volume = 200,000 ÷ 60 ≈ **3,334 units**.
If the firm sells more than 3,334 units it makes a profit; fewer units result in a loss. The same contribution figure (£60) is also the basis for the pricing, product‑mix and special‑order calculations above, showing the cohesion of the cost information.
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