Every using a calculator question from 8 Cambridge IGCSE Mathematics (0580) past papers (Oct/Nov 2025 to May/June 2026), syllabus section 1.14. 8 questions covering Core and Extended tiers, ordered from Core to Extended. Each question is labelled with its question paper code (for example 0580/32/M/J/26) and every final answer matches the official Cambridge mark scheme. Try each question first, then click “Show solution” to check your working. This page is part of our IGCSE Maths 0580 Number past paper questions.
0580 Using a Calculator past paper questions: Core (Papers 1 and 3)
May/June 2026 · Paper 3 · 0580/32/M/J/26 · Q4
Calculate. (a) ∛1.728 (b) 18⁄0.2² − 0.36
Show solution
- The cube root is the number that multiplies by itself three times to give 1.728.
- Try 1.2: 1.2 × 1.2 = 1.44, and 1.44 × 1.2 = 1.728 ✓
- ∛1.728 = 1.2
- Work out the bottom first: 0.2² = 0.2 × 0.2 = 0.04.
- 0.04 − 0.36 = −0.32.
- Now divide: 18 ÷ (−0.32) = −56.25
- Tip: A positive number divided by a negative number gives a negative answer.
May/June 2026 · Paper 3 · 0580/33/M/J/26 · Q4
Calculate 32.7⁄8.54 − 2.6. Give your answer correct to 2 decimal places.
Show solution
- Work out the bottom of the fraction first: 8.54 − 2.6 = 5.94.
- Divide: 32.7 ÷ 5.94 = 5.5050…
- Round to 2 decimal places: 5.51
- Tip: On a calculator, put the bottom in brackets: 32.7 ÷ (8.54 − 2.6).
Feb/Mar 2026 · Paper 3 · 0580/32/F/M/26 · Q5
Calculate. (a) 3.6³ − 0.6³ (b) 6.589 − 2.985⁄√0.16
Show solution
- Work out each cube: 3.6³ = 46.656 and 0.6³ = 0.216.
- Subtract: 46.656 − 0.216 = 46.44
- Work out the top first: 6.589 − 2.985 = 3.604.
- Work out the bottom: √0.16 = 0.4.
- Divide: 3.604 ÷ 0.4 = 9.01
Oct/Nov 2025 · Paper 3 · 0580/31/O/N/25 · Q5
(a) Find the value of (i) √1.96 (ii) 17³ (iii) −0.8 × −1.2
(b) Write these numbers in order, starting with the smallest: 11⁄19, 58%, 0.574, 27⁄47
Show solution
- 1.4 × 1.4 = 1.96, so √1.96 = 1.4
- 17³ = 17 × 17 × 17 = 289 × 17 = 4913
- Negative × negative = positive. 0.8 × 1.2 = 0.96.
- −0.8 × −1.2 = 0.96
- Change each number to a decimal: 11⁄19 = 0.5789…, 58% = 0.58, 0.574, 27⁄47 = 0.5744…
- Compare: 0.574 < 0.5744… < 0.5789… < 0.58.
- 0.574 < 27⁄47 < 11⁄19 < 58%
Oct/Nov 2025 · Paper 3 · 0580/33/O/N/25 · Q18
Calculate. (a) √(8.4² + 9.3⁄26.5) (b) 4⁻³
Show solution
- Work out the top first: 8.4² = 70.56, and 70.56 + 9.3 = 79.86.
- Divide by the bottom: 79.86 ÷ 26.5 = 3.0135…
- Square root: √3.0135… = 1.7359…
- 1.74
- A negative power means 1 over the positive power: 4⁻³ = 1⁄4³.
- 4³ = 64, so 4⁻³ = 1⁄64 (= 0.015625)
0580 Using a Calculator past paper questions: Extended (Papers 2 and 4)
May/June 2026 · Paper 4 · 0580/43/M/J/26 · Q3
Calculate 0.7 − 3.5³⁄4.2², giving your answer correct to 2 significant figures.
Show solution
- Work out the top first. Powers come before subtraction: 3.5³ = 42.875.
- Top = 0.7 − 42.875 = −42.175.
- Bottom = 4.2² = 17.64.
- Divide: −42.175 ÷ 17.64 = −2.3908…
- Round to 2 significant figures: −2.4
Feb/Mar 2026 · Paper 4 · 0580/42/F/M/26 · Q3
Calculate 10 − (7⁄8)³ × 2. Give your answer correct to 1 decimal place.
Show solution
- Follow the order of operations: powers first, then multiply, then subtract.
- (7⁄8)³ = 0.875³ = 0.669921875.
- × 2: 0.669921875 × 2 = 1.33984375.
- 10 − 1.33984375 = 8.660…
- Round to 1 decimal place: 8.7
Oct/Nov 2025 · Paper 4 · 0580/41/O/N/25 · Q8
Calculate (3.5² − 2.2³)1/4.
Show solution
- Work out the powers first: 3.5² = 12.25 and 2.2³ = 10.648.
- Subtract: 12.25 − 10.648 = 1.602.
- A power of 1⁄4 means the fourth root: ⁴√1.602 = 1.1250…
- Round to 3 significant figures: 1.13
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