A prism is a solid with a compatible cantankerous section. This agency that no amount breadth it is broken forth its length, the cantankerous breadth is the aforementioned admeasurement and appearance (congruent).

A acclaimed archetype of a prism is a butt and you can see from the angel aloft that the advanced face (cross section) is the aforementioned admeasurement of amphitheater no amount breadth you allotment it.

The blueprint for the aggregate of a prism breadth (A) is the breadth of the cantankerous breadth and (h) is the height/length of the solid is:

[V = Ah]

This appearance is a triangular prism so the breadth of the cantankerous breadth is the breadth of a triangle.

Area of the triangle:

[A = frac{1}{2}bh]

[= frac{1}{2} times 6 times 4]

[= 12c{m^2}]

Volume of the prism:

[V = Ah]

[= 12 times 12]

[= 144c{m^3}]

Calculate the aggregate of a triangular prism like the one in the example. However instead of the abstracts 12cm, 6cm and 4cm use abstracts 14cm, 8cm and 5cm respectively.

Area of the triangle

[A=frac{1}{2}bh]

[=frac{1}{2}times 8times 5]

[=20cm^{2}]

Volume of the prism

[V=Ah]

[=20times 14]

[=280cm^{3}]

How Do You Find The Volume Of A Prism – How Do You Find The Volume Of A Prism

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