financial calculations
4 detailed 50-minute lessons with teaching scripts, worked examples, parent guides, and assessment criteria.
4 detailed 50-minute lessons with teaching scripts, worked examples, parent guides, and assessment criteria.

Write down everything you already know about financial calculations. Then check against the key terms: Business Exam Tips. Use a mini-whiteboard or paper.
Start with the revision notes summary, then attempt: A business sells products at £20 each. Fixed costs are £10,000 per month and variable costs are £8 per unit. Calculate the break-even quantity.
Your student states one thing they learned and one question they still have about financial calculations.
Quick recap: write 3 key points from Lesson 1 on financial calculations. Check them against the notes below.
Q: A business sells products at £20 each. Fixed costs are £10,000 per month and variable costs are £8 per unit. Calculate the break-even quantity.
Answer: Contribution per unit = £20 - £8 = £12. Break-even quantity = £10,000 / £12 = 833.3 units (round up to 834 units). The business must sell at least 834 units per month to cover all costs. At 834 units: revenue = 834 x £20 = £16,680, total costs = £10,000 + (834 x £8) = £16,672 (small rounding difference).
Your student teaches the key points back to you without looking. Fill any gaps immediately.
Recall the key terms: Business Exam Tips. Define each in one sentence.
Q1: A business sells products at £20 each. Fixed costs are £10,000 per month and variable costs are £8 per unit. Calculate the break-even quantity.
Answer: Contribution per unit = £20 - £8 = £12. Break-even quantity = £10,000 / £12 = 833.3 units (round up to 834 units). The business must sell at least 834 units per month to cover all costs. At 834 units: revenue = 834 x £20 = £16,680, total costs = £10,000 + (834 x £8) = £16,672 (small rounding difference).
Q2: Explain what the margin of safety tells a business and why it is important.
Answer: The margin of safety shows how far above break-even the business is currently operating. E.g. if break-even is 834 units and the business sells 1,200, the margin of safety is 366 units (or 30.5%). This means sales could fall by 366 units (30.5%) before the business makes a loss. It's important because it indicates risk: a large margin means the business can absorb a significant drop in sales; a small margin means even a minor sales dip could cause losses. Businesses with seasonal or volatile demand need a larger margin of safety.
Q3: Evaluate the usefulness of break-even analysis for a business deciding whether to launch a new product.
Answer: Break-even analysis is useful: identifies the minimum sales needed, helps set sales targets, shows the impact of price/cost changes (what-if analysis), supports loan applications (shows viability). Limitations: assumes all output is sold (no unsold stock), assumes costs are constant (but fixed costs can increase in steps), assumes a single product, and relies on estimated data that may be inaccurate. Conclusion: break-even is a valuable planning tool but should be used alongside market research and sensitivity analysis. It tells you what MUST happen, not what WILL happen.
Review any questions answered incorrectly. Identify whether the error was knowledge, method, or reading the question.
Review what these command words require: state (one point), describe (say what happens), explain (say why), compare (both sides), evaluate (judgement).
Extended question: Full-Mark Response Evaluate whether a business should launch a new product with the following data: selling price £15, variable cost £9, fixed costs £48,000, expected sales 10,000 units, initial investment £60,000, expected product life 4 years. <div class="
A grade 9 response will: calculate contribution (£15 - £9 = £6), break-even (£48,000 / £6 = 8,000 units), margin of safety (10,000 - 8,000 = 2,000 units, 25%), annual revenue (10,000 x £15 = £150,000), annual profit (£150,000 - £48,000 - £90,000 = £12,000), ARR (£12,000 / £60,000 x 100 = 20%). Analysis: margin of safety is reasonable but not large (25%), ARR of 20% is decent but depends on alternative investments available, the product only just exceeds break-even by 25% so any cost increase or sales shortfall could eliminate profit. Conclusion: the product is viable but not by a wide margin - the business should conduct sensitivity analysis (what if sales are 15% lower? what if variable costs rise by £1?) and have contingency plans before committing £60,000.
You are ready for financial calculations - GCSE Business Studies Lessons when you can:
Tick each item honestly — if any box is unticked, re-read the relevant section above.
How examiners mark financial calculations - GCSE Business Studies Lessons: Read the command word carefully — State = one word/phrase (1 mark), Describe = pattern or detail (2 marks), Explain = reason with "because" (2–3 marks), Compare = similarities AND differences, Evaluate = both sides + conclusion. Method marks are awarded for correct working even if the final answer is wrong. Always show your working — unexplained answers score zero for AO2.
Success on financial calculations - GCSE Business Studies Lessons questions: Underline the command word, count the marks (one mark per point expected), and answer in the format the command word demands.
This lesson is examined by: AQA 8132 | Edexcel 1BS0 | OCR J204 | Eduqas comps | CCEA units. Tier and paper details vary - always check your board's current specification.
Follow-up revision: BS25-financial-calculations on GCSE Revise (notes, flashcards and auto-graded target tests for this exact topic).