which statement is true about the volume of a prism and a pyramid?
a. the volume of the pyramid is 1/3 of the prism
b. the volume of the prism is 1/3 of the pyramid
c. the volume of the prism and pyramid are equal
d. the volume of the prism is twice the pyramid
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The volume of pyramid is 2/3 of the volume of rectangular prism. The volume of pyramid is the same as the volume of rectangular prism.
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Which statement is true about the volume of a prism and a pyramid?
- (a) is correct
The volume of a pyramid is 1/3 of that of a prism. If a prism and a pyramid have the same base and height, their volumes are in the ratio 1:3.
- A prism is a three-dimensional object with two polygon bases which should be the same shape and size, and rectangular faces.
- The volume of a prism is given by:
Volume = Area of base x height of prism
- A pyramid is a three-dimensional object a polygon base and with triangles as faces.
- The volume of a pyramid is given by:
Volume = 1/3 x Area of base x height of pyramid
- If we have a prism and a pyramid with the same bases and heights, we can fit actually the pyramid inside the prism, and then we can see that the pyramid takes up exactly 1/3 of the space in the prism.
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