The area of the base of the cube, B, is square units.:
(b)(b)
The volume of the cube is cubic units.:
(b)(b)(b)
The height of each pyramid, h, is . Therefore,:
b/2
There are square pyramids with the same base and height that exactly fill the given cube.:
6
Therefore, the volume of one pyramid is or Bh.:
(1/6)(b)(b)(2h)

Question

The area of the base of the cube, B, is square units.:

(b)(b)

The volume of the cube is cubic units.:

(b)(b)(b)

The height of each pyramid, h, is . Therefore,:

b/2

There are square pyramids with the same base and height that exactly fill the given cube.:

6

Therefore, the volume of one pyramid is or Bh.:

(1/6)(b)(b)(2h)

Revolt · Accepted Answer

(b)(b); The area of the base of the cube, B, is square units.: (b)(b); The volume of the cube is cubic units.: (b)(b)(b); The height of each pyramid, h, is . Therefore,: b/2; There are square pyramids with the same base and height that exactly fill the given cube.: 6; Therefore, the volume of one pyramid is or Bh.: (1/6)(b)(b)(2h)

Parabolas (Sec 9-4)

The area of the base of the cube, B, is square units. The volume of the cube is cubic units. The height of each pyramid, h, is . Therefore, b = 2h. There are square pyramids with the same base and height that exactly fill the given cube. Therefore, the volume of one pyramid is or Bh.

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