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Volume Any solid figure can be filled completely with congruent cubes and parts of cubes. The volume of a solid is the number of cubes it can hold. Each.

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Presentation on theme: "Volume Any solid figure can be filled completely with congruent cubes and parts of cubes. The volume of a solid is the number of cubes it can hold. Each."— Presentation transcript:

1 Volume Any solid figure can be filled completely with congruent cubes and parts of cubes. The volume of a solid is the number of cubes it can hold. Each cube represents a unit of measure called a cubic unit.

2 Prisms: VOLUME OF A PRISM
The volume V of a prism is the area of its base B times its height h. V = Bh If you have a Rectangular Prism; B= l x w If you have a Triangular Prism; B= ½ b x h

3 Visual Aid: 4 cm · 3 cm · 1cm = 12 cm3
length · width · height = volume area of base · height = volume

4 Examples: 4.1 ft 4.1 ft 12 ft V = Bh Use the formula.
The bases are rectangles. The area of each rectangular base is 12 · 4.1 = 49.2 V = 49.2 · 4.1 Substitute for B and h. V = Multiply. The volume to the nearest tenth is ft3.

5 On your own… 1.) 861.8 cm3 2.) triangular prism: base area = 24 ft2, height = 13 ft 312 ft3


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