Year 8 - Maths
Volume of cylinders
Perimeter, area and volume
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This pupil-friendly study guide includes a unit summary, clear notes, common mistakes, and quick questions with answers.
Year 8 - Maths
Perimeter, area and volume
In this unit pupils extend their knowledge of shapes by exploring the properties of circles and composite shapes before developing understanding of 3-D shapes including surface area and volume.
You will learn to use the constant cross-sectional area property of cylinders to determine their volume.
A cylinder is not a prism but has a similar structure. The formula for the volume of a cylinder can be derived by using the formula for a prism.
a polyhedron with a base that is a polygon and a parallel opposite face that is identical joined by parallelograms. Use this word when showing your method, then check your final answer is reasonable.
Mistake: Pupils may multiply the length and radius before squaring. Correction: Remind students of the order of operations and link to the volume of a prism formula: finding the area of the cross-section first.
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