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What do prisms have in common with cylinders? They both have two congruent faces. The process of calculating volume for them is similar.

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Presentation on theme: "What do prisms have in common with cylinders? They both have two congruent faces. The process of calculating volume for them is similar."— Presentation transcript:

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3 What do prisms have in common with cylinders? They both have two congruent faces. The process of calculating volume for them is similar.

4 If we know the base, how do we calculate the volume? Let’s try an example for each.

5 Example (Cylinder) A cylinder has radius 2cm and length / height 9cm. Calculate its volume.

6 Example (Triangular Prism) A triangular prism properties as shown above. Calculate its volume.

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8 Have a look at the cube below. All diagonals meet at the centre and divide the cube into six. square-based pyramids If the cube is cut into half (to form a cuboid), the apex of a pyramid will touch the top and base will be at the bottom. The pyramid has a third of the volume of the cuboid. This is the coefficient added to the formula about its base and height.

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10 Example 1 Example 2 Which is bigger?

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