Rectangular Prisms Word Problems

Find the total volume when two rectangular prisms with volumes 15 cm³ and 10 cm³ are added together.

• 24 cm³

• 5 cm³

• 150 cm³

• 25 cm³

Find the total volume when three rectangular prisms with volumes 20 m³, 12 m³, and 8 m³ are added together.

• 30 m³

• 40 m³

• 10 m³

• 50 m³

Find the total volume when two rectangular prisms with volumes 25 in³ and 18 in³ are added together.

• 43 in³

• 7 in³

• 43

• 43 in²

Find the total volume when four rectangular prisms with volumes 30 ft³, 15 ft³, 10 ft³, and 5 ft³ are added together.

• 50 ft³

• 60 ft³

• 25 ft³

• 45 ft³

A composite figure is formed by placing a rectangular prism with volume 20 cm³ on top of another rectangular prism with volume 15 cm³. Find the total volume of the composite figure.

• 5

• 35 cm²

• 200

• 35

A rectangular prism is cut along a diagonal on each face to create two triangular prisms. The distance between A and B is 5 inches. Description: A rectangular prism with the horizontal side labeled 3 inches, a side length labeled 5 inches and a vertical height of 4 inches. Two vertices on the face of the prism are labeled A and B. Vertex A is located at the bottom left of the face and vertex B is located at the top right of the face. A diagonal is drawn connecting the two vertices. What is the total surface area of the two triangular prisms together?

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A rectangular prism is cut along a diagonal on each face to create two triangular prisms. The distance between A and B is 5 inches. Description: A rectangular prism with the horizontal side labeled 3 inches, a side length labeled 5 inches and a vertical height of 4 inches. Two vertices on the face of the prism are labeled A and B. Vertex A is located at the bottom left of the face and vertex B is located at the top right of the face. A diagonal is drawn connecting the two vertices. What is the surface area of the original rectangular prism?

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Find the volume in centimeters (cm).

Find the volume in inches (in).

Find the volume in millimeters (mm).