Exploring Volume of Rectangular Prisms

What is the volume of a cube with an edge length of 1 unit?

• 27 cubic units

• 1 cubic unit

• 9 cubic units

• 3 cubic units

How many small cubes make up the larger cube?

• 3

• 1

• 9

• 27

What is the volume of one small cube in the larger cube?

• 3 cubic units

• 1/3 cubic units

• 1/9 cubic units

• 1/27 cubic units

How many small cubes are found along the edge of the large cube?

• 9

• 1

• 3

• 27

What is the edge length of one small cube?

• 3 units

• 1/27 units

• 1/9 units

• 1/3 units

How is the volume of a medium-sized cube calculated using small cubes?

• Multiplying the edge length of a small cube by itself three times

• Dividing the total volume by the number of small cubes

• Multiplying the number of small cubes by 1/27

• Adding the volumes of all small cubes

What formula represents the volume of a rectangular prism?

• Volume = length + width + height

• Volume = base x height

• Volume = length x width x height

• Both B and C are correct

How can the volume of a rectangular prism be found if the area of the base is already known?

• Multiply the base area by the width

• Multiply the base area by the height

• Add the base area to the height

• Divide the base area by the height

What is the volume of a swimming pool that is 15 meters long, 10.5 meters wide, and 2.5 meters deep?

• 75 cubic meters

• 157.5 cubic meters

• 27 cubic meters

• 393.75 cubic meters

Why are the formulas for volume of a rectangular prism equivalent?

• Because they both involve multiplying three dimensions

• Because they both yield the same result regardless of the shape

• Because height is not considered in either formula

• Because the base area is equal to length times width