Find the volume of the right rectangular prism packed with 1/2 cubes. Each cube has an edge length of 1/2 inch.

Answer 1

To find the volume of the right rectangular prism packed with 1/2 cubes, we first need to find the number of cubes that make up the prism.

Since each cube has an edge length of 1/2 inch, the volume of each cube is (1/2)^3 = 1/8 cubic inches.

Now, let's say the right rectangular prism has dimensions of length L, width W, and height H.

The number of cubes that fit along the length L is L/(1/2) = 2L.
The number of cubes that fit along the width W is W/(1/2) = 2W.
The number of cubes that fit along the height H is H/(1/2) = 2H.

Therefore, the total number of cubes that make up the prism is 2L * 2W * 2H = 8LWH.

Since the volume of each cube is 1/8 cubic inches, the total volume of the prism is the number of cubes multiplied by the volume of each cube:
Volume = 8LWH * 1/8 = LWH cubic inches.

So, the volume of the right rectangular prism packed with 1/2 cubes is LWH cubic inches.

Answer 2

whats the answer

Answer 3

The volume of the right rectangular prism packed with 1/2 cubes is LWH cubic inches.

Answer 4

what is the answer
12 cubic inches
3/2 cubic inches
1/8 cubic inches
5 cubic inches