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WorksheetsAS Business Financial Topics Worksheet
Total questions: 113
Worksheet time: 57mins
A business selling sporting equipment has the following data: Product | Selling Price | Quantity Sold Tennis rackets | £45 | 8,000 Footballs | £22 | 15,000 Trainers | £65 | 5,500 Calculate the sales revenue for tennis rackets.
£320,000
£360,000
£400,000
£450,000
A business selling sporting equipment has the following data: Product | Selling Price | Quantity Sold Tennis rackets | £45 | 8,000 Footballs | £22 | 15,000 Trainers | £65 | 5,500 Calculate the sales revenue for footballs.
A business selling sporting equipment has the following data: Product | Selling Price | Quantity Sold Tennis rackets | £45 | 8,000 Footballs | £22 | 15,000 Trainers | £65 | 5,500 Calculate the sales revenue for trainers.
£325,000
£342,500
£357,500
£365,000
A business selling sporting equipment has the following data: Product | Selling Price | Quantity Sold Tennis rackets | £45 | 8,000 Footballs | £22 | 15,000 Trainers | £65 | 5,500 Calculate the total sales revenue for the business.
£947,500
£1,007,500
£1,027,500
£1,047,500
A small bakery has the following annual costs: Fixed costs: Rent £15,000; Salaries (managers) £35,000; Insurance £4,000. Variable costs per loaf: Ingredients £2.50; Packaging £0.30; Delivery £0.20. They produce 50,000 loaves per year. Calculate total fixed costs.
£49,000
£52,000
£54,000
£57,000
A small bakery has the following annual costs: Fixed costs: Rent £15,000; Salaries (managers) £35,000; Insurance £4,000. Variable costs per loaf: Ingredients £2.50; Packaging £0.30; Delivery £0.20. They produce 50,000 loaves per year. Calculate the variable cost per loaf.
£2.80
£3.00
£3.10
£3.30
A small bakery has the following annual costs: Fixed costs: Rent £15,000; Salaries (managers) £35,000; Insurance £4,000. Variable costs per loaf: Ingredients £2.50; Packaging £0.30; Delivery £0.20. They produce 50,000 loaves per year. Calculate total variable costs for 50,000 loaves.
£140,000
£145,000
£150,000
£155,000
A small bakery has the following annual costs: Fixed costs: Rent £15,000; Salaries (managers) £35,000; Insurance £4,000. Variable costs per loaf: Ingredients £2.50; Packaging £0.30; Delivery £0.20. They produce 50,000 loaves per year. Calculate total costs (Fixed Costs + Variable Costs).
£192,000
£198,000
£204,000
£210,000
A small bakery has the following annual costs: Fixed costs: Rent £15,000; Salaries (managers) £35,000; Insurance £4,000. Variable costs per loaf: Ingredients £2.50; Packaging £0.30; Delivery £0.20. They produce 50,000 loaves per year. If sales revenue is £300,000, calculate profit using Profit = Revenue − Total Costs.
£84,000
£90,000
£96,000
£102,000
Define the term "fixed costs".
Costs that remain the same regardless of output within a relevant range
Costs that vary directly with the number of units produced
One-time startup expenses only
Only non-cash expenses like depreciation
Short Answer – Fixed vs Variable Costs (3 marks) b) Explain why a business needs to understand the difference between fixed and variable costs (2 marks).
To plan pricing, forecasting, and break-even analysis more accurately
So it can ignore overheads when budgeting
To ensure all costs fall as production rises
Because variable costs cannot be controlled at any level of output
Calculation – Contribution & Break-Even (6 marks) A furniture company manufactures wooden chairs. Data: selling price per chair £85; variable cost per chair £35; fixed costs per year £40,000. a) Calculate the contribution per chair. Formula: Contribution = Selling Price − Variable Cost.
£40
£45
£50
£55
Calculation – Contribution & Break-Even (6 marks) A furniture company manufactures wooden chairs. Data: selling price per chair £85; variable cost per chair £35; fixed costs per year £40,000. b) Calculate the break-even point in units. Break-even point is based on fixed costs and contribution per unit.
600 chairs
800 chairs
1,000 chairs
1,200 chairs
Calculation – Contribution & Break-Even (6 marks) Using the furniture company data: selling price per chair £85; variable cost per chair £35; fixed costs per year £40,000. c) Calculate the break-even revenue. Break-even revenue = Break-even point × Selling Price.
£34,000
£40,000
£68,000
£96,000
Calculation – Margin of Safety (4 marks) Using the furniture company data and an expected sales volume of 1,200 chairs next year: a) Calculate the margin of safety in units. Margin of Safety = Expected sales − Break-even sales.
200 chairs
300 chairs
400 chairs
500 chairs
Calculation – Margin of Safety (4 marks) Using the furniture company data and an expected sales volume of 1,200 chairs next year: b) Calculate the margin of safety as a percentage. Margin of Safety % is based on margin of safety relative to expected sales.
25.0%
28.6%
33.3%
40.0%
Application Question – Break-Even Analysis (5 marks) A new business plans to launch a healthy snack bar franchise. Fixed costs £60,000 per year; variable cost per snack bar £1.20; selling price per snack bar £4.50. a) Calculate how many snack bars must be sold to break even.
15,000 bars
18,182 bars
20,000 bars
22,500 bars
Break-even point for a product is defined as the number of snack bars at which total revenue equals total costs, resulting in zero profit. Which statement best describes this point?
The sales level where profit is maximized regardless of costs
The number of units at which revenue equals total costs and profit is £0
The production level where fixed costs are recovered but variable costs are ignored
The number of units sold beyond capacity utilisation
If the business sells 25,000 snack bars in year one, explain whether this is a viable business. Choose the best explanation.
It is viable only if 25,000 units exceed the break-even quantity, because sales above break-even generate profit
It is viable whenever any units are sold, because sales always create profit
It is not viable unless sales are below break-even, because that reduces costs
It is always viable at 25,000 units because fixed costs are already paid
Using the following Statement of Comprehensive Income data for RetailCo (values in £000): Sales Revenue 2,500; Cost of Sales 1,575; Operating Expenses 650; Interest 50; Total Comprehensive Income (Net Profit) 225. Calculate Gross Profit. Gross Profit = Sales Revenue − Cost of Sales.
£800 thousand
£875 thousand
£925 thousand
£975 thousand
Using RetailCo’s data (in £000): Sales Revenue 2,500; Cost of Sales 1,575; Operating Expenses 650; Interest 50; Net Profit 225. Calculate Gross Profit Margin. GPM = (Gross Profit ÷ Sales Revenue) × 100.
33%
35%
37%
39%
Using RetailCo’s data (in £000): Sales Revenue 2,500; Cost of Sales 1,575; Operating Expenses 650. Calculate Operating Profit. Operating Profit = Gross Profit − Operating Expenses.
£200 thousand
£250 thousand
£275 thousand
£300 thousand
Using RetailCo’s data (in £000): Sales Revenue 2,500; Net Profit 225. Calculate Net Profit Margin. NPM = (Net Profit ÷ Sales Revenue) × 100.
7%
8%
9%
10%
Explain the difference between profit and cash flow.
Profit measures revenue minus expenses over a period, while cash flow tracks actual cash inflows and outflows, which can differ due to timing
Profit always equals cash generated because depreciation adds cash back immediately
Cash flow is calculated from sales only, while profit includes only cash expenses
Profit reflects bank balances at period end, whereas cash flow reflects non-cash items only
Why might a profitable business still run out of cash?
Because profits are always tied up in non-current assets that cannot be sold
Because cash can be tied up in inventory or receivables, or used for capital repayments and drawings, even when the income statement shows a profit
Because profit requires immediate cash payments from customers on every sale
Because depreciation increases cash outflows in the period
RetailCo current situation: Sales Revenue £2,500,000; Total Costs £2,275,000; Profit £225,000. Strategy A increases selling prices by 10% with costs unchanged. Calculate the new Sales Revenue.
£2,650,000
£2,725,000
£2,750,000
£2,825,000
RetailCo Strategy A (prices +10%, costs unchanged at £2,275,000). Calculate the new Profit.
£450,000
£460,000
£475,000
£500,000
RetailCo Strategy B reduces total costs by 8% with Sales Revenue remaining £2,500,000. Calculate the new Total Costs.
£2,093,000
£2,100,000
£2,120,000
£2,140,000
RetailCo Strategy B (costs −8%). Calculate the new Profit.
£380,000
£395,000
£407,000
£420,000
RetailCo Strategy C increases sales volume by 15%. New Sales Revenue is 15% higher than £2,500,000. Calculate the new Sales Revenue.
£2,825,000
£2,850,000
£2,875,000
£2,900,000
RetailCo Strategy C assumptions: 60% of current total costs (£2,275,000) are variable (£1,365,000) and rise by 15%, while fixed costs remain at £910,000. Calculate the new variable costs.
£1,545,000
£1,560,000
£1,569,750
£1,575,000
RetailCo Strategy C with variable costs increasing by 15% to £1,569,750 and fixed costs remaining £910,000. Calculate the new Profit.
£375,250
£390,000
£395,250
£405,000
Based on the calculated profits for Strategies A, B, and C, which strategy should the business pursue?
Strategy A, because it yields the highest profit among the options
Strategy B, because reducing costs always beats price changes
Strategy C, because higher volume always gives the best profit
None of the strategies improve profit compared with the current situation
Use the following data to answer. Current Assets: cash £150,000; inventory £280,000; receivables £220,000; total current assets £650,000. Current Liabilities: payables £180,000; short‑term loans £120,000; total current liabilities £300,000. Calculate the current ratio and select the closest value, expressed as x:1.
1.50:1
2.17:1
2.50:1
0.90:1
Use the following data to answer. Current Assets: cash £150,000; inventory £280,000; receivables £220,000; total current assets £650,000. Current Liabilities: total £300,000. The acid test (quick ratio) is defined as (Current Assets − Inventory) ÷ Current Liabilities. Calculate the acid test and select the closest value, expressed as x:1.
0.90:1
1.00:1
1.23:1
1.50:1
Based on a current ratio of approximately 2.17:1 and an acid test of approximately 1.23:1 for the business described above, which statement best interprets these ratios?
Liquidity is weak because even with inventory excluded, current assets are less than current liabilities.
Liquidity is strong; current assets comfortably cover current liabilities, and even excluding inventory the position appears healthy.
Profitability is high, but liquidity cannot be assessed from these ratios.
The business is insolvent because the current ratio is below 1:1.
Define the term liquidity.
The ability of a business to generate profits over a year
The ability of a business to meet its short‑term obligations when they fall due
The total value of a business’s non‑current assets
The speed at which sales revenue grows each quarter
Why does a business need to maintain adequate liquidity?
To ensure it can pay day‑to‑day debts and continue operating without financial strain
To maximize long‑term return on equity regardless of cash position
To increase depreciation charges on non‑current assets
To reduce the number of transactions recorded in the ledger
A manufacturing business reports a current ratio of 0.9:1, while the ideal current ratio is 1.5:1. What does a current ratio of 0.9:1 indicate?
For every £1 of current liabilities, the business has £0.90 of current assets, suggesting possible difficulty meeting short‑term debts.
For every £1 of current assets, the business has £0.90 of current liabilities, indicating a strong liquidity position.
The business is highly profitable and can reinvest retained earnings.
Inventory turnover is faster than industry average.
Which THREE actions would most likely improve the business’s liquidity position when its current ratio is 0.9:1? Select all that apply.
Negotiate longer payment terms with suppliers to extend payables
Offer early‑payment discounts to customers to speed up receivables
Reduce excess inventory levels to release cash
Purchase additional machinery using cash on hand
Repay short‑term loans immediately using available cash
Calculation – Budget Variance (6 marks). A business has prepared a budget for Q1 2025. Actual results have now been reported. Use the table to determine the sales revenue variance (state the amount and whether it is favourable or adverse). Note: Adverse variance = Actual > Budget for costs; Favourable = Actual < Budget for costs. Item | Budgeted (£) | Actual (£) Sales Revenue | 250,000 | 265,000 Materials | 85,000 | 92,000 Labour | 60,000 | 58,000 Overheads | 45,000 | 47,000
£15,000 favourable
£15,000 adverse
£8,000 favourable
£7,000 favourable
Calculation – Budget Variance (6 marks). Using the same Q1 2025 figures, determine the materials variance (state the amount and whether it is favourable or adverse). Note: Adverse variance = Actual > Budget for costs; Favourable = Actual < Budget for costs. Item | Budgeted (£) | Actual (£) Sales Revenue | 250,000 | 265,000 Materials | 85,000 | 92,000 Labour | 60,000 | 58,000 Overheads | 45,000 | 47,000
£7,000 adverse
£7,000 favourable
£2,000 adverse
£2,000 favourable
Calculation – Budget Variance (6 marks). Using the same Q1 2025 figures, determine the labour variance (state the amount and whether it is favourable or adverse). Note: Adverse variance = Actual > Budget for costs; Favourable = Actual < Budget for costs. Item | Budgeted (£) | Actual (£) Sales Revenue | 250,000 | 265,000 Materials | 85,000 | 92,000 Labour | 60,000 | 58,000 Overheads | 45,000 | 47,000
£2,000 favourable
£2,000 adverse
£7,000 adverse
£15,000 favourable
Calculation – Budget Variance (6 marks). Using the same Q1 2025 figures, determine the overheads variance (state the amount and whether it is favourable or adverse). Note: Adverse variance = Actual > Budget for costs; Favourable = Actual < Budget for costs. Item | Budgeted (£) | Actual (£) Sales Revenue | 250,000 | 265,000 Materials | 85,000 | 92,000 Labour | 60,000 | 58,000 Overheads | 45,000 | 47,000
£2,000 adverse
£2,000 favourable
£7,000 adverse
£15,000 adverse
Calculation – Budget Variance (6 marks). Using the Q1 2025 figures, calculate the profit variance and classify it as favourable or adverse. Budgeted Profit = £250,000 − £85,000 − £60,000 − £45,000. Actual Profit = £265,000 − £92,000 − £58,000 − £47,000.
£8,000 favourable
£8,000 adverse
£2,000 favourable
£60,000 favourable
Analysis Question – Budget Variance (4 marks). Why is variance analysis useful for a business manager? (2 marks)
It helps identify reasons for differences between budgeted and actual results so corrective actions can be taken.
It guarantees future profits by fixing the budget for the next period.
It replaces the need for budgeting and planning entirely.
It focuses only on increasing revenue and ignores cost control.
Analysis Question – Budget Variance (4 marks). What actions might management take if there is a significant adverse labour variance? (2 marks)
Investigate causes such as overtime or inefficiencies and adjust scheduling, training, or staffing to reduce labour costs.
Ignore the variance until year‑end to avoid disrupting operations.
Increase raw material purchases to offset the labour variance.
Reduce reported hours without changing processes so figures appear to improve.
Calculation – Capacity Utilisation (4 marks). A manufacturing plant has the following information: Maximum production capacity: 50,000 units per year; Current production: 37,500 units per year. Calculate the capacity utilisation rate (2 marks). Use the formula: Capacity Utilisation = (Current Output ÷ Maximum Capacity) × 100.
75%
50%
90%
125%
Calculation – Capacity Utilisation (4 marks). Using the same figures, what does your capacity utilisation result mean for the business? (2 marks)
The plant is operating at 75% of maximum capacity with 25% spare capacity.
The plant has exceeded maximum capacity by 25%.
The plant is operating at full capacity with no spare capacity.
The plant must reduce maximum capacity to match current output.
Study the following stock control information and answer: Maximum stock level: 800 units; Minimum stock level (buffer stock): 200 units; Re-order level: 500 units; Lead time: 2 weeks; Weekly demand: 100 units. Why does the business maintain a buffer stock of 200 units?
To reduce the risk of stockouts during fluctuations in demand or supplier delays
To increase holding costs so profits appear lower for tax purposes
To reduce the maximum stock level to zero and eliminate storage needs
To avoid placing any re-orders by relying entirely on existing stock
Study the following stock control information and answer: Maximum stock level: 800 units; Minimum stock level (buffer stock): 200 units; Re-order level: 500 units; Lead time: 2 weeks; Weekly demand: 100 units. If the lead time increases from 2 weeks to 4 weeks, should the re-order level change?
Yes, it should increase to about 600 units to cover four weeks of demand plus the buffer stock
No, it should remain at 500 units because maximum stock is unchanged
Yes, it should decrease to 400 units because demand is steady
No change is needed because buffer stock replaces the need for a re-order level
Explain what Just-in-Time (JIT) stock management means.
Stock and materials are delivered as close as possible to when they are needed in production or sales
A business keeps large quantities of stock on hand to avoid any risk of shortage
Suppliers deliver only once per quarter to reduce ordering costs
Goods are produced in large batches to benefit from economies of scale in storage
Which of the following is an advantage of using Just-in-Time (JIT) stock management?
Lower storage and holding costs due to reduced inventory
Higher buffer stocks that protect against demand spikes
Greater reliance on large warehouses to prevent stockouts
Longer lead times that allow more planning
Which of the following is a disadvantage of using Just-in-Time (JIT) stock management?
Greater vulnerability to supply chain disruptions causing stockouts
Increased capital tied up in inventory over long periods
More space required for storing large safety stocks
Higher risk of products becoming obsolete in storage due to long holding periods
A business plans to launch a new product line and forecasts sales of 100,000 units in the first year. Selling price per unit: £12; Variable cost per unit: £5; Fixed costs: £400,000; Current assets: £500,000; Current liabilities: £450,000. Calculate the total sales revenue for the first year.
£1,200,000
£500,000
£700,000
£400,000
A business plans to launch a new product line and forecasts sales of 100,000 units in the first year. Selling price per unit: £12; Variable cost per unit: £5; Fixed costs: £400,000; Current assets: £500,000; Current liabilities: £450,000. Calculate the total variable costs for the first year.
£500,000
£1,200,000
£300,000
£700,000
A business plans to launch a new product line and forecasts sales of 100,000 units in the first year. Selling price per unit: £12; Variable cost per unit: £5; Fixed costs: £400,000; Current assets: £500,000; Current liabilities: £450,000. Calculate the total profit for the year at the forecast output.
£300,000
£700,000
£100,000
£1,200,000
A business plans to launch a new product line and forecasts sales of 100,000 units in the first year. Selling price per unit: £12; Variable cost per unit: £5; Fixed costs: £400,000; Current assets: £500,000; Current liabilities: £450,000. Calculate the break-even point in units.
57,143 units
40,000 units
70,000 units
85,000 units
Based on the following information—forecast sales: 100,000 units; selling price per unit: £12; variable cost per unit: £5; fixed costs: £400,000; current assets: £500,000; current liabilities: £450,000—select the statements that are accurate when evaluating the financial viability of the launch.
Forecast sales exceed the break-even point, so the plan is likely to be profitable if sales are achieved
The break-even point is roughly 85,000 units, making the target difficult to reach
Expected profit at 100,000 units is about £300,000, indicating a positive margin over fixed costs
The current ratio is about 0.9, suggesting a significant liquidity shortfall
Calculation – Sales Revenue Forecasting (4 marks). A retail business is forecasting sales for the next year. Current sales data shows: Quarter Q1: 12,000 units at £8.50; Quarter Q2: 15,500 units at £8.50; Quarter Q3: 18,200 units at £8.50; Quarter Q4: 22,300 units at £8.50. Calculate total sales revenue for the year (2 marks).
£578,000
£544,000
£612,000
£680,000
Calculation – Sales Revenue Forecasting (4 marks). Using the same quarterly data, if the business increases prices by 5% for next year while sales volumes remain the same, what is the new selling price per unit? (Part of 2 marks).
£8.93
£8.90
£8.75
£8.58
Calculation – Sales Revenue Forecasting (4 marks). Using the same quarterly data and a 5% price increase with unchanged volumes, calculate the new total annual sales revenue (part of 2 marks).
£607,240
£606,900
£592,000
£578,000
Analysis – Forecasting Difficulties (4 marks). Explain TWO difficulties that a business might face when trying to forecast sales for a new product (4 marks). Select all that apply.
There is no historical sales data for a new product.
Customer demand is uncertain and adoption may be slower or faster than expected.
Competitors will not react to the launch, making forecasts straightforward.
Market research always predicts sales accurately, so forecasting is easy.
Calculation – Cost Structure (5 marks). A manufacturing business has: fixed costs £180,000 per year; variable cost per unit £12; maximum capacity 30,000 units; selling price per unit £28. At 50% capacity utilisation, how many units are produced? (Part of 2 marks).
15,000 units
12,000 units
18,000 units
30,000 units
Calculation – Cost Structure (5 marks). Using the same cost data, at 50% capacity utilisation what are total variable costs? (Part of 2 marks).
£180,000
£150,000
£210,000
£360,000
Calculation – Cost Structure (5 marks). Using the same cost data, at 50% capacity utilisation what are total costs for the year? (Part of 2 marks).
£360,000
£180,000
£420,000
£300,000
Calculation – Cost Structure (5 marks). Using the same cost data, at 50% capacity utilisation what is total sales revenue? (Part of 1 mark).
£420,000
£360,000
£450,000
£300,000
Calculation – Cost Structure (5 marks). Using the same cost data, at 50% capacity utilisation what is profit? (Part of 1 mark).
£60,000
£90,000
£30,000
£120,000
Calculation – Cost Structure (5 marks). Using the same cost data, at 100% capacity utilisation what is total sales revenue? (Part of 2 marks).
£840,000
£540,000
£560,000
£600,000
Calculation – Cost Structure (5 marks). Using the same cost data, at 100% capacity utilisation what is profit? (Part of 2 marks).
£300,000
£480,000
£180,000
£360,000
Analysis – Profit vs Cash (3 marks). Explain why a business might show a large profit on its accounts but have very little cash in the bank (3 marks). Select all that apply.
Revenue has been recorded from credit sales but customers have not yet paid, so cash has not been collected.
Significant cash has been used on capital purchases or loan repayments that are not treated as expenses in profit.
Large amounts of cash are tied up in inventory and trade receivables.
Depreciation charges increase cash payments, reducing the bank balance.
A business produces three products with the following data: Product X: selling price £20, variable cost £8, annual sales 10,000 units. Product Y: selling price £35, variable cost £14, annual sales 8,000 units. Product Z: selling price £15, variable cost £6, annual sales 15,000 units. Calculate contribution per unit for each product.
Product X: £12
Product Y: £21
Product Z: £9
Product Y: £19
Using the same data set (Product X, Y, Z with the selling prices, variable costs, and annual sales stated above), which product makes the highest total contribution?
Product X
Product Y
Product Z
Using the data from the three products (X, Y, Z) and fixed costs of £200,000, calculate total annual contribution from all three products. Select all correct figures.
Product X annual contribution: £120,000
Product Y annual contribution: £168,000
Product Z annual contribution: £135,000
Total annual contribution from all products: £423,000
Total annual contribution from all products: £405,000
Using the total annual contribution calculated from all three products and fixed costs of £200,000, how much profit or loss will the business make?
Profit of £223,000
Profit of £200,000
Loss of £223,000
Loss of £77,000
Using the same figures, by what percentage would sales need to increase to break-even?
0%
15%
34%
53%
On a break-even chart, the total revenue line is parallel to the total costs line but both lines are moving upwards at different rates. Is this business making a profit or loss?
Profit
Loss
Break-even at all output levels
Cannot be determined from the information
On the same break-even chart scenario (total revenue line parallel to total costs line), which statement best explains your answer?
The total costs line lies consistently above the total revenue line by the amount of fixed costs, so the business makes a loss at every output level.
The total revenue line has a steeper slope than total costs, so profits grow with output.
The lines intersect at the break-even point, so profit is zero at one specific output level.
The total revenue line starts above total costs due to fixed costs, so the business makes a profit from the first unit.
Two competing supermarkets have published their accounts. SuperMart: sales revenue £50,000,000; gross profit £12,500,000; operating expenses £9,000,000; net profit £3,500,000. MegaStore: sales revenue £45,000,000; gross profit £11,250,000; operating expenses £7,650,000; net profit £3,600,000. Calculate all three profit margins for both businesses. Select all correct combined sets.
SuperMart: GPM 25%, OPM 7%, NPM 7%
MegaStore: GPM 25%, OPM 8%, NPM 8%
SuperMart: GPM 20%, OPM 7%, NPM 7%
MegaStore: GPM 24%, OPM 8%, NPM 9%
SuperMart: GPM 25%, OPM 6%, NPM 6%
Based on the calculated margins, which business is more profitable overall?
SuperMart, because it has the higher net profit margin
MegaStore, because it has the higher operating and net profit margins
SuperMart, because it has the higher gross profit margin
MegaStore, because it has the higher sales revenue
Explain THREE specific strategies a business could use to improve its net profit margin. Select all that apply.
Negotiate lower supplier prices or redesign products to reduce cost of sales
Increase average selling prices where demand is relatively inelastic
Reduce operating expenses through process efficiencies and overhead controls
Expand low-margin product lines even if average margin falls
Increase promotional spending without tracking return on investment
A business has the following Statement of Financial Position. Non-current assets: £500,000. Current assets: cash £50,000, inventory £180,000, receivables £120,000 (total current assets £350,000). Current liabilities: payables £100,000 and a short-term loan due next month £150,000 (total current liabilities £250,000). Calculate the current ratio (expressed as x:1).
0.7:1
1.0:1
1.4:1
2.0:1
A business has the following Statement of Financial Position. Non-current assets: £500,000. Current assets: cash £50,000, inventory £180,000, receivables £120,000 (total current assets £350,000). Current liabilities: payables £100,000 and a short-term loan due next month £150,000 (total current liabilities £250,000). Calculate the acid test (quick) ratio (expressed as x:1).
0.5:1
0.68:1
1.0:1
1.4:1
Using the same Statement of Financial Position data (current assets £350,000 including £180,000 of inventory; current liabilities £250,000), identify the liquidity problem the business faces.
Insufficient liquid assets to cover current liabilities without selling inventory
Excess cash holdings causing low returns
High long-term gearing risking solvency
Too much fixed asset investment reducing depreciation
Using the same Statement of Financial Position data (current assets £350,000 including £180,000 of inventory; current liabilities £250,000), suggest one practical solution to the liquidity problem.
Speed up receivables collection to improve cash
Increase inventory levels to meet demand
Invest surplus cash in new equipment immediately
Extend credit terms to customers for longer periods
Explain why effective working capital management is critical for business survival. Select all that apply.
Ensures sufficient liquidity to meet short-term obligations
Reduces the need for any budgeting by the business
Minimises financing costs and avoids stockouts or production stoppages
Eliminates all business risk regardless of market conditions
Supports stable supplier and customer relationships through timely payments and deliveries
Q2 Budget vs Actual. Item data: Sales revenue—budget £300,000, actual £285,000. Materials cost—budget £120,000, actual £135,000. Labour cost—budget £80,000, actual £76,000. What is the variance for sales revenue, including whether it is favourable or adverse, and the percentage variance?
£15,000 adverse; 5% adverse
£15,000 favourable; 5% favourable
£15,000 adverse; 15% adverse
£5,000 adverse; 1.7% adverse
Q2 Budget vs Actual. Item data: Sales revenue—budget £300,000, actual £285,000. Materials cost—budget £120,000, actual £135,000. Labour cost—budget £80,000, actual £76,000. What is the percentage variance for materials cost, and is it favourable or adverse?
12.5% adverse
12.5% favourable
5% adverse
5% favourable
Q2 Budget vs Actual. Item data: Sales revenue—budget £300,000, actual £285,000. Materials cost—budget £120,000, actual £135,000. Labour cost—budget £80,000, actual £76,000. Which variances are most concerning for management? Select all that apply.
Sales revenue variance
Materials cost variance
Labour cost variance
No variances are concerning
Q2 Budget vs Actual. Materials cost shows budget £120,000 and actual £135,000. Which is the most likely reason for this adverse variance?
Supplier prices increased or more expensive materials were used
Unexpected productivity improvements reduced wastage
Bulk purchase discounts were larger than planned
A sudden fall in demand led to lower materials consumption
Explain two limitations of using historical budgets (comparing last year's figures to this year's). Select all that apply.
They may ignore changes in market conditions, technology, or input prices
They can entrench inefficiencies by encouraging incremental budgeting
They always reflect current strategic priorities accurately
They automatically motivate staff by setting stretch targets
They remove the need for forecasting and variance analysis
A factory has maximum capacity of 100,000 units and current production of 70,000 units. Fixed costs are £500,000, variable cost per unit is £15, and selling price is £40. Calculate capacity utilisation.
50%
65%
70%
85%
A factory has maximum capacity of 100,000 units and current production of 70,000 units. Fixed costs are £500,000, variable cost per unit is £15, and selling price is £40. Calculate profit at the current production level.
£750,000
£1,050,000
£1,250,000
£2,300,000
An unexpected order arrives for 20,000 units. Should the business accept it? Justify your answer (2 marks)
Accept if there is spare capacity and the order price covers variable costs and provides a contribution toward fixed costs
Reject because any unexpected order increases holding costs even if it would be profitable
Accept only if it shortens the supplier’s lead time
Reject unless the customer pays above full cost including an allocated share of fixed costs
Explain the FOUR main costs associated with holding too much stock (5 marks)
Warehousing and storage costs
Insurance and security costs
Obsolescence, damage, or spoilage risk
Opportunity cost of capital tied up in inventory
Bulk purchase discounts that reduce unit cost
A business uses the following stock control parameters: daily demand 50 units; lead time 10 days; buffer stock 300 units; maximum stock level 1,200 units. Calculate the re-order level (2 marks).
800 units
500 units
1,200 units
1,000 units
A business uses the following stock control parameters: daily demand 50 units; lead time increases to 15 days due to transport delays; buffer stock 300 units. Calculate the new re-order level (2 marks).
1,050 units
800 units
1,200 units
900 units
Explain the implications for the business if they don't adjust their re-order level when lead time rises from 10 to 15 days (1 mark).
Greater risk of stockouts and production delays due to under-ordering during the longer lead time
Excess inventory and higher holding costs from ordering too early
Reduced need for buffer stock because supplier reliability has improved
Improved liquidity because fewer orders are placed
Compare JIT stock management with traditional stock holding methods (4 marks). Select all statements that are correct.
JIT reduces holding costs but increases the risk of stockouts if deliveries are late
Traditional systems typically rely on higher buffer stocks to maintain service levels
JIT works best when suppliers are reliable and demand is predictable
Traditional stock holding can be more suitable for businesses facing supply uncertainty or volatile demand
JIT is always cheaper regardless of order quantities or supply risk
Market research suggests demand of 50,000 units per year; selling price £24 per unit; variable costs £14 per unit; fixed costs £300,000 per year. Calculate break-even point in units (2 marks).
30,000 units
20,000 units
12,500 units
50,000 units
Using selling price £24 per unit, variable costs £14 per unit, fixed costs £300,000 per year, calculate expected profit at 50,000 units sales (2 marks).
£200,000
£500,000
£100,000
£300,000
At 50,000 units sales and a break-even point of 30,000 units, calculate the margin of safety in units or as a percentage (1 mark).
20,000 units or 40%
30,000 units or 60%
10,000 units or 20%
25,000 units or 50%
Using revenue at 50,000 units and a profit of £200,000 , calculate the profit margin (1 mark).
16.7%
20.0%
25.0%
12.5%
Is this venture financially viable? Justify your answer by considering break-even, profitability, and liquidity (2 marks).
Yes. Expected sales exceed the break-even level by 20,000 units, projected profit is positive at about £200,000 , and the bank balance covers current liabilities
Yes. Variable costs exceed the selling price, so losses will reduce taxes and improve cash flow
No. Break-even equals expected demand and liquidity is negative, so the venture is too risky
No. Fixed costs are zero, so there is no contribution to cover them
A business is considering three different strategies to increase profitability. Current situation: Sales 100,000 units at £50 each (revenue £5,000,000); Variable costs £20 per unit (total £2,000,000); Fixed costs £1,500,000; Current profit £1,500,000. Strategy 1 reduces prices by 15% and increases sales volume by 25%. What is the new profit under Strategy 1?
£1,312,500
£1,500,000
£1,800,000
£1,550,000
A business is considering three different strategies to increase profitability. Current situation: Sales 100,000 units at £50 each (revenue £5,000,000); Variable costs £20 per unit (total £2,000,000); Fixed costs £1,500,000; Current profit £1,500,000. Strategy 2 invests £100,000 in new machinery to reduce variable costs by 20%. After including the machinery cost, what is the new profit under Strategy 2?
£1,312,500
£1,500,000
£1,800,000
£1,550,000
A business is considering three different strategies to increase profitability. Current situation: Sales 100,000 units at £50 each (revenue £5,000,000); Variable costs £20 per unit (total £2,000,000); Fixed costs £1,500,000; Current profit £1,500,000. Strategy 3 reduces fixed costs by £50,000 through restructuring. What is the new profit under Strategy 3?
£1,312,500
£1,500,000
£1,800,000
£1,550,000
Based on the three strategies and their financial impact, which strategy should the business pursue? Consider both financial and non-financial factors in your choice.
Strategy 2, because cutting variable costs by 20% delivers the highest profit even after a £100,000 investment, while also improving efficiency
Strategy 1, because a 15% price cut with higher volume maximizes profit and strengthens margins
Strategy 3, because trimming fixed costs by £50,000 creates the largest profit increase without any upfront risks
Strategy 1, because keeping prices high and increasing sales simultaneously is most realistic and will lift profit the most
A tourism business sells holiday packages with quarterly sales: Q1 (Winter) 1,000; Q2 (Spring) 3,500; Q3 (Summer) 8,000; Q4 (Autumn) 4,500. Why is a simple average not appropriate for forecasting next year's sales?
Sales show strong seasonality; averaging would ignore peaks and troughs and misstate quarterly forecasts
The dataset is too small to calculate any average with statistical meaning
Prices are missing, making any averaging invalid for forecasting
The firm is certain to grow exponentially, so any average will be obsolete
A tourism business sells holiday packages with quarterly sales: Q1 (Winter) 1,000; Q2 (Spring) 3,500; Q3 (Summer) 8,000; Q4 (Autumn) 4,500. Which forecasting method would be more appropriate for next year?
Time-series forecasting using seasonal indices (e.g., seasonalized moving averages or decomposition)
Guessing based on managerial intuition and experience only
A straight-line trend with no seasonal adjustment applied to all quarters
Using last quarter's sales as the forecast for every quarter next year
You are evaluating a proposal for a new café in a shopping centre. Proposal details: Estimated fixed costs £50,000 per year; Estimated variable cost per item £4; Proposed selling price £8; Projected annual sales 40,000 items. Should the investors proceed with this venture? Choose the option that includes the correct calculation and recommendation.
Yes, projected annual profit is £110,000 (contribution £4 per unit × 40,000 = £160,000; minus £50,000 fixed)
No, projected annual loss is £10,000 after deducting fixed and variable costs from revenue
Yes, because break-even is 60,000 units, so 40,000 units ensures a comfortable margin of safety
No, because variable costs exceed the selling price at 40,000 units, leading to a loss
What assumptions has the business made that could be risky? Select all that apply.
Sales revenue will continue to grow without disruption
Cost of sales will remain unchanged despite higher output
Operating expenses will not increase over time
Interest rates will stay the same throughout the period
Customers will always pay on time with no delays
A business has the following financial information for two consecutive years: Year 1 - Sales revenue: £2,000,000 - Cost of sales: £1,200,000 - Operating expenses: £500,000 - Interest: £50,000 - Net profit: £250,000 Year 2 - Sales revenue: £2,200,000 - Cost of sales: £1,232,000 - Operating expenses: £550,000 - Interest: £50,000 - Net profit: £368,000 Calculate all three profit margins (gross profit margin, operating profit margin, net profit margin) for both years. Choose the correct pair of triplets: [Year 1 GPM, OPM, NPM] and [Year 2 GPM, OPM, NPM].
[40%, 15%, 12.5%] and [44%, 19%, 16.7%]
[38%, 12.5%, 10%] and [42%, 18%, 15%]
[40%, 12.5%, 15%] and [44%, 16.7%, 19%]
[60%, 25%, 12.5%] and [56%, 21%, 16.7%]
