Revision Notes
AQA A-Level Accounting: Marginal costing (7127) – Revision Notes
Condensed revision notes for AQA A-Level Accounting 7127 marginal costing: cost terms, break-even formulas, decision rules and a quick self-test.
- Subject
- Accounting
- Level
- A LEVELS
- Topic
- Marginal costing
- Author
- Marlbridge Academic Team
- Updated
Aligned to AQA A Level Accounting (7127), 2017-onwards. Official specification .
Syllabus page (what it covers and how it is assessed): AQA A Level Accounting.
Syllabus points this page covers
7127
- 10 Marginal costing (whole topic)
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For full explanations and longer worked examples, use the marginal costing study guide.
These notes cover section 3.10, Marginal costing, of the AQA A-level Accounting (7127) specification, version 1.1 (October 2026), for A-level exams from June 2019 onwards. The course is untiered and this section is assessed on Paper 2. All businesses and figures are invented.
Links: course hub · printable checklist · practice questions · free 10-minute diagnostics
3.10 Cost terms
| Term | Meaning | Example |
|---|---|---|
| Direct cost | Traced to each unit of output | Raw materials, piece-rate wages |
| Indirect cost | Cannot be traced to one unit (an overhead) | Factory rent, cleaning |
| Variable cost | Total rises in proportion to output; constant per unit | Packaging per item |
| Fixed cost | Total unchanged as output changes (within a range); falls per unit as output rises | Insurance, salaries |
| Semi-variable cost | Fixed element + variable element | Phone: line rental + call charges |
| Stepped cost | Fixed over a range, then jumps at a capacity limit | An extra van once deliveries exceed one van’s capacity |
| Marginal cost | Extra cost of one more unit = variable cost per unit | Materials + labour + variable overheads |
| Contribution | Selling price − marginal cost (per unit or in total) | Covers fixed costs, then gives profit |
| Break-even | Output where total contribution = fixed costs; no profit, no loss |
Two separate questions. “Direct or indirect?” is about tracing; “fixed or variable?” is about behaviour. Most direct costs are variable, but the two ideas are not the same thing: a cost must be classified on each.
Formulas
| What you need | Formula |
|---|---|
| Contribution per unit | Selling price per unit − variable cost per unit |
| Total contribution | Sales revenue − total variable costs |
| Profit | Total contribution − total fixed costs |
| Break-even (units) | Fixed costs ÷ contribution per unit |
| C/S ratio | Contribution per unit ÷ selling price (or total contribution ÷ sales) |
| Break-even (£ revenue) | Fixed costs ÷ C/S ratio, or break-even units × price |
| Units for target profit | (Fixed costs + target profit) ÷ contribution per unit |
| Margin of safety | Budgeted sales − break-even sales (units or £); as % of budgeted sales |
| Ranking with a limiting factor | Contribution per unit ÷ units of limiting factor per unit |
Worked reminder: Orla’s Bakes
A stall sells loaves at £2.40; variable cost £1.50; fixed costs £9 900 a year.
Contribution per loaf = 2.40 − 1.50 = £0.90
Break-even = 9 900 ÷ 0.90 = 11 000 loaves
C/S ratio = 0.90 ÷ 2.40 = 0.375
Break-even revenue = 9 900 ÷ 0.375 = £26 400 (check: 11 000 × 2.40)
Target profit £6 300 = (9 900 + 6 300) ÷ 0.90 = 18 000 loaves
Break-even charts in steps
- Horizontal axis: output (units). Vertical axis: £.
- Fixed cost line: horizontal at the fixed cost figure.
- Total cost line: starts at fixed costs on the vertical axis; slope = variable cost per unit.
- Revenue line: starts at the origin; slope = selling price.
- Break-even = where revenue crosses total cost. Read both the output and the £ value.
- Left of break-even: loss area. Right: profit area. Vertical gap between the lines = profit or loss at that output.
- Distance from budgeted output back to break-even = margin of safety.
What moves break-even: higher price or lower variable cost → contribution per unit rises → break-even falls. Higher fixed costs → break-even rises.
Uses and limitations of break-even analysis
| Uses | Limitations |
|---|---|
| Minimum sales to avoid a loss | Costs rarely split cleanly into fixed and variable |
| “What if” testing of price and cost changes | Assumes one price and constant variable cost per unit at all outputs |
| Output needed for a target profit | Fixed costs assumed constant; stepped costs ignored outside the range |
| Visual summary for non-accountants | Assumes all output is sold (no inventory change) |
| Supports a case to a lender | Multi-product businesses depend on the sales mix |
| Based on forecasts, which may be wrong |
Decision rules – method in steps
Every decision: relevant = future costs and revenues that change because of the decision. Ignore fixed costs that continue anyway. Then add non-financial factors and recommend.
Make or buy
- Compare the supplier’s price with the marginal cost of making (not the full cost).
- Add any fixed costs that would be avoided if you buy, and any income from freed capacity.
- Non-financial: quality, reliability of supply, control, lost skills, jobs.
Acceptance of additional work
- Is there spare capacity? If not, normal sales lost must be counted.
- Extra contribution = units × (special price − marginal cost), minus any extra fixed costs.
- Non-financial: reaction of existing customers, repeat orders, reputation, staff overtime.
Price setting
- Short-run floor: marginal cost.
- Long-run price: marginal cost + contribution per unit needed to cover fixed costs and target profit.
- Check against competitors’ prices and likely demand.
Optimum use of scarce resources
- Identify the limiting factor (check demand needs more of it than is available).
- Contribution per unit of limiting factor for each product.
- Rank, then allocate the resource in rank order up to maximum demand.
- Total contribution − fixed costs = maximum profit.
Closing a potentially loss-making line or department
- Ignore apportioned general fixed costs that would continue.
- Change in profit = − lost contribution + avoidable fixed costs saved (+ any alternative use of space).
- Non-financial: redundancies, morale, linked sales lost, image.
Target profit: (fixed costs + target profit) ÷ contribution per unit, then round up.
Must-know distinctions
- Marginal cost vs full cost: full cost adds absorbed fixed overheads. Decisions use marginal cost.
- Contribution vs profit: profit is contribution after fixed costs. A product with positive contribution helps profit even if it shows a “loss” after apportioned costs.
- Contribution per unit vs per unit of limiting factor: rank by the second when a resource is short.
- Avoidable vs unavoidable fixed costs: only avoidable ones are relevant to closure or make or buy.
- Semi-variable vs stepped: semi-variable rises steadily from a fixed base; stepped stays flat then jumps.
Quick self-test
- Classify factory rent by tracing and by behaviour.
- Give one example of a stepped cost.
- Price £16, variable cost £10, fixed costs £27 000. Calculate break-even in units.
- For question 3, calculate the C/S ratio and break-even revenue.
- For question 3, budgeted sales are 6 000 units. Calculate the margin of safety in units and as a %.
- For question 3, how many units are needed for a profit of £18 000?
- A phone costs £40 a month plus 5p per minute. What is the cost of 900 minutes in a month?
- With spare capacity and no extra costs, what is the lowest price at which a special order in question 3 adds to profit?
- A part costs £7.80 marginal cost to make and £7.20 to buy. Fixed costs are unaffected. How much is saved by buying 5 000?
- Material is scarce. Product J: contribution £12, uses 3 kg. Product K: contribution £10, uses 2 kg. Which is made first?
- A line has contribution £8 000, apportioned fixed costs £11 000, of which £5 000 is avoidable. What happens to profit if it closes?
Answers
- Indirect; fixed.
- A second supervisor’s salary once output passes one supervisor’s limit (any cost fixed over a range that then jumps).
- Contribution = £6; 27 000 ÷ 6 = 4 500 units.
- 6 ÷ 16 = 0.375; 27 000 ÷ 0.375 = £72 000.
- 6 000 − 4 500 = 1 500 units; 1 500 ÷ 6 000 = 25%.
- (27 000 + 18 000) ÷ 6 = 7 500 units.
- 40 + (900 × 0.05) = £85.
- Any price above the marginal cost of £10.
- 7.80 − 7.20 = £0.60 × 5 000 = £3 000 saved (before non-financial factors).
- J: 12 ÷ 3 = £4 per kg; K: 10 ÷ 2 = £5 per kg. K first.
- Lose £8 000 contribution, save £5 000: profit falls by £3 000, so keep it on financial grounds.
Where marks are usually lost
- Using full cost (including absorbed fixed overheads) instead of marginal cost in make-or-buy and special-order answers.
- Ranking scarce-resource products by contribution per unit instead of per unit of the limiting factor.
- Treating all apportioned fixed costs as saved when a department closes.
- Rounding break-even or target-profit units down instead of up.
- Labelling a semi-variable cost as stepped, or the reverse.
- Calling contribution “profit” in a written answer.
- Forgetting to check spare capacity before accepting additional work.
- A recommendation with no non-financial factor when the question says “evaluate” or “advise”.
- Reading the break-even point from where revenue crosses the fixed cost line.
- Not stating whether a figure is units or £ when reporting break-even.
Next: practice questions · study guide · exam preparation
Official syllabus
AQA A-level Accounting (7127) specification, version 1.1, October 2026, for A-level exams June 2019 onwards (AQA). Section 3.10 Marginal costing.
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