Volume of Triangular Prism

What is the formula for calculating the volume of a triangular prism?

• V = (2) * base * height * length

• V = (1/2) * base * height * length

• V = (1/3) * base * height * length

• V = base * height * length

If the base of a triangular prism is 5 cm and the height is 8 cm, what is the volume if the length is 10 cm?

• 100 cm³

• 15 cm³

• 40 cm³

• 200 cm³

Identify the base and height of a triangular prism with the following dimensions: base = 6 cm, height = 4 cm, length = 12 cm.

• Base = 12 cm, Height = 6 cm

• Base = 4 cm, Height = 6 cm

• Base = 6 cm, Height = 4 cm

• Base = 4 cm, Height = 12 cm

Calculate the volume of a triangular prism with a base of 7 cm and a height of 9 cm, and a length of 15 cm.

• 63 cm³

• 472.5 cm³

• 135 cm³

• 294 cm³

How is the formula V = 1/2 * b * h * l used to find the volume of a triangular prism?

• Add the base, height, and length of the triangular prism and then divide by 2.

• Subtract the base, height, and length of the triangular prism and then divide by 2.

• Divide the base, height, and length of the triangular prism by 2 and then multiply.

• Multiply the base, height, and length of the triangular prism and then divide by 2.

A swimming pool has the shape of a triangular prism with a base of 10 meters and a height of 4 meters. If the length of the pool is 25 meters, what is the volume of water it can hold?

• 700 cubic meters

• 250 cubic meters

• 500 cubic meters

• 1000 cubic meters

Explain how the volume of a triangular prism can be used in real-life problems.

• Determining the temperature of the prism in real-life problems.

• Calculating the amount of space it occupies in real-life problems.

• Measuring the weight of the prism in real-life problems.

• Calculating the speed of the prism in real-life problems.

If the base of a triangular prism is 8 inches and the height is 6 inches, and the length is 12 inches, what is the volume?

• 288 cubic inches

• 144 cubic inches

• 48 cubic inches

• 96 cubic inches

What are the base and height of a triangular prism with a volume of 120 cubic units and a length of 10 units?

• Base = 30 units, Height = 5 units

• Base = 20 units, Height = 6 units

• Base = 24 units, Height = 10 units

• Base = 15 units, Height = 8 units

A roof has the shape of a triangular prism with a base of 20 feet and a height of 6 feet. If the length of the roof is 30 feet, what is the volume of the attic space under the roof?

• 1200 cubic feet

• 3600 cubic feet

• 1800 cubic feet

• 2400 cubic feet