Find the volume of a cuboid 5 cm by 4 cm by 3 cm.
Multiply the three lengths.
Worked solution
- cm³
GCSE & IGCSE maths practice
Volume of a prism = area of cross-section × length (a cuboid and a cylinder are prisms). Surface area is the total area of all the faces. Spheres, cones and pyramids have their own formulas: for a sphere, for a cone.
8 questions · Foundation tier · Every answer is checked as you type it, with a full worked solution. Updated .
| GCSE (AQA, Edexcel, OCR) | Foundation and Higher: volume of cuboids and right prisms, including cylinders, and surface area. Foundation and Higher (additional content): surface area and volume of spheres, pyramids, cones and composite solids. |
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| Cambridge IGCSE (0580) | Core and Extended: surface area and volume of a cuboid, prism, cylinder, sphere, pyramid and cone (the sphere, pyramid and cone formulas are given). |
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Find the volume of a cuboid 5 cm by 4 cm by 3 cm.
Multiply the three lengths.
Worked solution
Find the surface area of a cuboid 5 cm by 4 cm by 3 cm.
Three pairs of faces.
Worked solution
A prism has a cross-section of area 12 cm² and length 10 cm. Find its volume.
Cross-section × length.
Worked solution
Find the volume of a cylinder of radius 3 cm and height 10 cm, to 1 decimal place.
πr²h.
Worked solution
Find the total surface area of a cylinder of radius 3 cm and height 10 cm, to 3 significant figures.
Two circles plus the curved surface.
Worked solution
Find the volume of a sphere of radius 6 cm, to 1 decimal place.
4/3 πr³.
Worked solution
Find the volume of a cone with radius 3 cm and height 4 cm, to 1 decimal place.
1/3 πr²h.
Worked solution
A cylinder has volume 500 cm³ and radius 5 cm. Find its height, to 3 significant figures.
500 = π × 25 × h.
Worked solution
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The questions are our own. The “where it comes up” notes are from each board's published specification, checked on 26 October 2026:
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