Volume
Word Problems
Rules/Strategies
100

A rubix cube is 3/4 foot wide, 3/4 foot long, and 3/4 foot wide. What is the volume?

144 square cm

100

Levi has an aquarium that is 6 feet long, 7 feet wide, and 8 feet deep.

What is the volume of the aquarium?

336 cubic feet

100

Are you going to pass this test????

(Every team that answers yes will earn 100 points on this Jeopardy)

Yes!!!

200

A prism is 5 unit cubes high, and has an area of 12 unit cubes. What is the volume of the prism?

60 cubic units

200

Zara needs a block of jello that is exactly 220 cubic millimeters in volume.

The height of the jello block must be 10 millimeters.

What does the area of the base of jello block need to be for the given volume and height?

22 square millimeters

200

What are the two formulas for finding volume?

length x width x height

area x height

300

What is a possible height, width, and length for a rectangular prism with a volume of 60 cubic inches?

3 inches x 4 inches x 5 inches

300

A storage shed is 9 feet wide, 15 feet 

long, and 11 feet tall. What is the 

volume of the shed?

1485 cubic feet

300

Yaphett used unit cubes to make a 

rectangular prism. How would he find the volume?

Count the cubes.

400

What is the volume?

100 cubic cm

400

The refrigerator part of a refrigerator-freezer has a volume of 40 cubic feet.

The freezer part is 2 feet high, 2 feet deep and 2 feet wide.

What is the total volume of the refrigerator-freezer?

32 cubic feet

400

Define "volume"

The number of cubic units needed to fill a solid figure/rectangular prism

500

What is the volume? 

32 cubic units

500

An architect drew plans for a new school. The school's campus is comprised of two buildings: a main building that is 55 yards wide, 32 yards long, and 64 yards tall, and a sports/club complex that is 68 yards wide, 87 yards long, and 100 yards high. What is the total volume for the school's new build plan?

704,240 cubic yards

500

Explain the steps needed to find the volume of 2 combined rectangular prisms.

1. Split/cut the shape into two prisms.

2. Identify the measurements/dimensions of each.

3. Find the volume of each prism.

4. Add the volumes together.

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