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What is the volume of the square pyramid? Round to the nearest tenth

What is the volume of the square pyramid? Round to the nearest tenth-example-1
User PauliL
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7.9k points

2 Answers

1 vote

Answer:

The correct option is 3.

Explanation:

The volume of a square pyramid is


V=(1)/(3)(\text{Base area})h


V=(1)/(3)a^2h .... (1)

Where, a is th side of base and h is the height of pyramid.

From the given figure it is clear that the height of the pyramid is 10 cm and the length of base is 12 cm.

Substitute a=12 and h=10 in equation (1), to find the volume of the square pyramid.


V=(1)/(3)* (12)^2* (10)


V=(1)/(3)* (144)* (10)


V=(48)* (10)


V=480

The volume of pyramid is 480 cm³. Therefore the correct option is 3.

User The Berserker
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8.4k points
2 votes

ANSWER


Volume = 480.0{cm}^(3)

EXPLANATION

The volume of the square pyramid is given by;


Volume = (1)/(3) {l}^(2) * h

Where l=12cm is the length of the square base and h=10cm is the height of the pyramid.

We substitute the values into the formula to get;


Volume = (1)/(3) * {12}^(2) * 10 {cm}^(3)

This simplifies to,


Volume = (1)/(3) * {12} * 12* 10 {cm}^(3)


Volume = 4 * 12* 10 {cm}^(3)


Volume = 480.0{cm}^(3)

Third option is correct.

User Denziloe
by
7.4k points

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