⅓ × Base Area × Height: Fluency & Practice

Mathematics
GCSE Foundation
12 questions
~24 mins
1 views0 downloads

About This Worksheet

A worksheet focusing on calculating the volume of pyramids using the formula ⅓ × Base Area × Height, designed for GCSE Foundation students to develop procedural fluency and problem-solving skills.

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Full preview • 12 questions

⅓ × Base Area × Height: Fluency & Practice

Subject: MathematicsGrade: GCSE Foundation
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Untitled Worksheet

Grade GCSE Foundation
A

Practice Questions

Answer all questions. Show your working in the grid spaces provided.
1.
Calculate the volume of a pyramid with a square base of side 6 cm and a height of 10 cm.
[2 marks]
2.
A triangular-based pyramid has a base with a triangle of area 20 cm² and a height of 12 cm. Find its volume.
[2 marks]
3.
A rectangular pyramid has a length of 8 cm, width of 5 cm, and height of 9 cm. Calculate its volume.
[2 marks]
4.
Construct a pyramid with a base area of 50 cm² and a height of 15 cm. What is its volume?
[2 marks]
5.
A pyramid has a base with an area of 72 cm² and a height of 8 cm. Calculate its volume.
[2 marks]
6.
A pyramid's base area is 36 cm², and its height is doubled. If the original volume was 24 cm³, what is the new volume?
[2 marks]
7.
Calculate the volume of a pyramid with a base area of 45 cm² and a height of 10 cm.
[2 marks]
8.
A pyramid has a rectangular base measuring 10 cm by 4 cm, and the height is 6 cm. Find its volume.
[2 marks]
9.
A pyramid with a square base of side 5 cm and height 8 cm is built. What is its volume?
[2 marks]
10.
A pyramid has a base area of 100 cm² and a height of 12 cm. Calculate its volume.
[2 marks]
11.
A student calculates the volume of a pyramid as 90 cm³ when the base area is 30 cm². What must be the height?
[2 marks]
12.
A pyramid's volume is 150 cm³, and the base area is 50 cm². Find its height.
[2 marks]

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Details

Created
1/1/2026
Updated
1/1/2026
Type
worksheet