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Functional Skills Maths L2

Money and Financial Maths

25 free practice questions with explanations

25 free questions · instant explanations · no sign-up

PassNova has 25 free Functional Skills Maths L2 practice questions on Money and Financial Maths, each with a clear explanation. Practise them in the browser with instant feedback — 100% free, no sign-up, on any device. Updated for 2026.

Sample questions

Money and Financial Maths: example questions & answers

25 worked examples with answers and explanations below. Practise them in the browser with instant feedback on every answer.

  1. Priya changes £350 into euros at €1.16 per £1. On holiday she spends €290. When she gets home she changes the euros she has left back into pounds at €1.20 per £1. How much does she get back?

    • A£96.67✓
    • B£139.20
    • C£60.00
    • D£100.00

    Answer: £350 × 1.16 = €406. After spending €290 she has €406 - €290 = €116. Changing back at €1.20 per £1 means dividing: €116 ÷ 1.20 = £96.67. Multiplying by 1.20 instead gives £139.20.

  2. Leah has £500 in an account paying 2% simple interest a year and another £500 in an account paying 3.5% simple interest a year. How much interest does she earn altogether in one year?

    • A£55.00
    • B£27.50✓
    • C£17.50
    • D£2.75

    Answer: First account: 2% of £500 = £10. Second account: 3.5% of £500 = £17.50. Total interest: £10 + £17.50 = £27.50. Applying 5.5% to the whole £1,000 would give £55, which double-counts.

  3. £1,200 is saved in an account paying 4% simple interest a year. What is the balance at the end of 3 years?

    • A£144.00
    • B£1,344.00✓
    • C£1,349.84
    • D£1,248.00

    Answer: Simple interest is the same each year: 4% of £1,200 = £48. Over 3 years: 3 × £48 = £144. Balance: £1,200 + £144 = £1,344.00. £1,349.84 is the compound-interest balance, and £144 is the interest on its own.

  4. A traveller changes £400 into US dollars at $1.27 per £1. The bureau keeps 2% of the pounds as commission first. How many dollars does she receive?

    • A$500.00
    • B$508.00
    • C$314.96
    • D$497.84✓

    Answer: Commission: 2% of £400 = £8, leaving £392 to change. £392 × 1.27 = $497.84. Changing the full £400 gives $508, and dividing by 1.27 instead of multiplying gives $314.96.

  5. Assume a tax-free personal allowance of £12,570 and income tax of 20% on all income above it. Jo earns £28,570 a year. How much income tax does she pay a year?

    • A£3,200✓
    • B£2,514
    • C£5,714
    • D£16,000

    Answer: Taxable income is £28,570 - £12,570 = £16,000. Tax at 20%: 0.2 × £16,000 = £3,200. Taking 20% of the whole salary gives £5,714, which ignores the tax-free allowance.

  6. A garage bill is £180 for parts and £95 for labour. A 10% loyalty discount is taken off the parts only, then VAT at 20% is added to the whole bill. What is the total?

    • A£308.40✓
    • B£257.00
    • C£330.00
    • D£297.00

    Answer: Discount on parts: 10% of £180 = £18, so parts cost £162. Bill before VAT: £162 + £95 = £257. Adding 20% VAT: £257 × 1.2 = £308.40. Discounting labour as well gives £297, and £257 is the bill before VAT.

  7. A house is insured for £150,000. The annual premium is 0.4% of the value. What is the annual premium?

    • A£150
    • B£600✓
    • C£60
    • D£40

    Answer: Premium = 0.4% of £150,000 = 0.004 × £150,000 = £600.

  8. A budget has £500 allocated. If £350 is spent, what percentage remains?

    • A30%✓
    • B35%
    • C50%
    • D40%

    Answer: Remaining = £500 - £350 = £150. Percentage = (150/500) × 100 = 30%.

  9. Sam's monthly take-home pay is £1,850. Rent is 40% of this, bills are £285 and food is £320. What percentage of Sam's take-home pay is left after these three costs, to 1 decimal place?

    • A27.3%✓
    • B32.7%
    • C72.7%
    • D60.0%

    Answer: Rent: 40% of £1,850 = £740. Total costs: £740 + £285 + £320 = £1,345. Left over: £1,850 - £1,345 = £505. As a percentage: 505 ÷ 1,850 × 100 = 27.3%. 72.7% is the share that is spent.

  10. £4,000 is paid into a savings account that pays 3% compound interest a year. How much is in the account after 2 years?

    • A£4,240.00
    • B£4,120.00
    • C£4,360.00
    • D£4,243.60✓

    Answer: The balance is multiplied by 1.03 for each year: £4,000 × 1.03 × 1.03 = £4,243.60.

  11. £2,500 is invested at 4% compound interest a year. What is it worth after 3 years?

    • A£2,800.00
    • B£2,704.00
    • C£3,000.00
    • D£2,812.16✓

    Answer: The balance is multiplied by 1.04 three times: £2,500 × 1.04 × 1.04 × 1.04 = £2,812.16.

  12. £8,000 is saved for 2 years at 2.5% compound interest a year. How much interest is earned altogether?

    • A£400.00
    • B£405.00✓
    • C£200.00
    • D£8,405.00

    Answer: The balance after 2 years is £8,000 × 1.025 × 1.025, and taking the original £8,000 off that balance leaves interest of £405.00.

  13. £1,000 is invested for 2 years at 10% a year. How much more interest does compound interest earn than simple interest over those 2 years?

    • A£10✓
    • B£21
    • C£100
    • D£1

    Answer: Simple interest gives 2 lots of 10% of £1,000, which is £200 of interest. Compound interest gives £1,000 × 1.1 × 1.1 = £1,210, which is £210 of interest, so the difference is £10.

  14. A van bought for £18,000 loses 20% of its value each year. What is it worth after 2 years?

    • A£14,400
    • B£10,800
    • C£11,520✓
    • D£7,200

    Answer: The van keeps 80% of its value each year: £18,000 × 0.8 × 0.8 = £11,520.

  15. A commercial coffee machine costing £640 depreciates by 25% a year. What will it be worth in 3 years' time?

    • A£480
    • B£270✓
    • C£360
    • D£160

    Answer: The machine keeps 75% of its value each year: £640 × 0.75 × 0.75 × 0.75 = £270.

  16. A car is worth £9,000 today, after losing 10% of its value over the past year. What was it worth a year ago?

    • A£9,900
    • B£8,100
    • C£10,000✓
    • D£10,800

    Answer: £9,000 is 90% of last year's value, so last year's value is £9,000 ÷ 0.9 = £10,000.

  17. A loan of £3,000 is charged simple interest at 6% a year for 4 years. How much interest is owed altogether?

    • A£180
    • B£787.43
    • C£3,720
    • D£720✓

    Answer: Simple interest is charged on the original amount only, so it is 4 lots of 6%, which is 24% of £3,000 = £720.

  18. A saver is comparing simple and compound interest on the same deposit at the same rate. Which statement is correct?

    • ACompound interest pays interest on the interest already earned, so it grows faster✓
    • BSimple interest is worked out each year on the balance including the interest added
    • CThe two methods give exactly the same balance after the first two years have passed
    • DCompound interest has to be worked out monthly, while simple interest is yearly

    Answer: With compound interest each year's interest is added to the balance and then earns interest itself, so a compound account grows faster than a simple interest account paying the same rate.

  19. A 200 g jar of coffee costs £4.50 and a 750 g jar costs £15.75. Which jar is better value, and what is its cost per 100 g?

    • AThe 750 g jar, at £2.10 per 100 g✓
    • BThe 750 g jar, at £2.25 per 100 g
    • CThe 200 g jar, at £2.10 per 100 g
    • DThe 200 g jar, at £2.25 per 100 g

    Answer: 200 g jar: £4.50 ÷ 2 = £2.25 per 100 g. 750 g jar: £15.75 ÷ 7.5 = £2.10 per 100 g. The lower cost per 100 g is better value, so the 750 g jar wins at £2.10 per 100 g.

  20. A 450 ml bottle of washing-up liquid costs £1.35 and is on a '3 for the price of 2' offer. A 1.2 litre bottle of another brand costs £3.00. Which gives the lowest cost per 100 ml?

    • AThe 1.2 litre bottle, at 2.5p per 100 ml
    • BA single 450 ml bottle, at 30p per 100 ml
    • CThe 450 ml bottles on the offer, at 20p per 100 ml✓
    • DThe 1.2 litre bottle, at 25p per 100 ml

    Answer: On the offer, 3 bottles (1,350 ml) cost 2 × £1.35 = £2.70, which is 270p ÷ 13.5 = 20p per 100 ml. The 1.2 litre bottle is 300p ÷ 12 = 25p per 100 ml. One 450 ml bottle alone is 135p ÷ 4.5 = 30p per 100 ml. The offer is cheapest.

  21. Phone deal A costs £22 a month for 24 months with nothing to pay upfront. Deal B costs £15 a month for 24 months plus £150 upfront. Which deal is cheaper over the 24 months, and by how much?

    • ADeal B, by £18✓
    • BDeal A, by £150
    • CDeal A, by £18
    • DDeal B, by £168

    Answer: Deal A: 24 × £22 = £528. Deal B: 24 × £15 = £360, plus £150 upfront = £510. Deal B is cheaper by £528 - £510 = £18. Ignoring the upfront cost makes the gap look like £168.

  22. Rice is sold in a 2 kg bag for £3.20, a 5 kg bag for £7.25 and a 10 kg sack for £15.50. Which is the best value?

    • AThe 10 kg sack, at £1.45 per kg
    • BThe 10 kg sack, at £1.55 per kg
    • CThe 5 kg bag, at £1.45 per kg✓
    • DThe 2 kg bag, at £1.60 per kg

    Answer: Cost per kg: 2 kg bag £3.20 ÷ 2 = £1.60; 5 kg bag £7.25 ÷ 5 = £1.45; 10 kg sack £15.50 ÷ 10 = £1.55. The lowest cost per kg is £1.45, so the 5 kg bag is best value. The biggest pack is not always the cheapest per kilogram.

  23. A café can buy milk in a 4-pint bottle (2.27 litres) for £1.65 or a 2-litre bottle for £1.50. Which is cheaper per litre?

    • AThe 4-pint bottle, at about 41p per litre
    • BThe 4-pint bottle, at about 73p per litre✓
    • CThe 2-litre bottle, at about 66p per litre
    • DThe 2-litre bottle, at about 75p per litre

    Answer: 4-pint bottle: £1.65 ÷ 2.27 = £0.727, about 73p per litre. 2-litre bottle: £1.50 ÷ 2 = 75p per litre. The 4-pint bottle is slightly cheaper. 41p comes from dividing by 4 as if pints were litres.

  24. Sausages come in a pack of 8 for £2.40, or a pack of 20 for £5.40 with a '10% off' sticker. Which pack is cheaper per sausage?

    • AThe pack of 8, at 30p each
    • BThe pack of 20, at 27p each
    • CThe pack of 8, at about 24p each
    • DThe pack of 20, at about 24p each✓

    Answer: Pack of 8: £2.40 ÷ 8 = 30p each. Pack of 20: 10% off £5.40 is £0.54, so it costs £4.86, and £4.86 ÷ 20 = 24.3p each. The pack of 20 is cheaper. 27p each forgets the 10% discount.

  25. A 2.5 litre tin of paint costs £18 and covers 30 m². A 5 litre tin costs £32 and covers 60 m². A wall needs 45 m² of coverage. What is the cheapest way to buy enough paint?

    • ATwo 2.5 litre tins, costing £36
    • BOne 5 litre tin, costing £32✓
    • COne 2.5 litre tin, costing £18
    • DOne tin of each size, costing £50

    Answer: One 2.5 litre tin covers only 30 m², which is not enough. Two 2.5 litre tins cover 60 m² for £36. One 5 litre tin also covers 60 m² but costs £32. One of each covers 90 m² for £50. The cheapest option that covers 45 m² is one 5 litre tin.

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