Form 3: Finding Volume from Base Area and Height
In this engaging exercise, students will explore the relationship between base area and height by calculating the volume of various three-dimensional shapes—such as prisms and cylinders—using real-world examples to enhance their understanding and application of the volume formula. Get ready to dive into hands-on activities that make volume measurement both intuitive and exciting!
Questions
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MultiChoice
A rectangular prism has a base area of 24 square units and a height of 5 units. What is its volume?
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MultiChoice
Find the volume of a prism with base area B = 35 square units and height h = 4 units.
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MultiChoice
What is the volume of a box if its base area is 30 sq in and its height is 6 in?
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MultiChoice
Calculate volume using V = B x h where B = 16 sq cm and h = 6 cm.
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MultiChoice
A rectangular prism has a base area of 45 square feet and height of 5 feet. What is its volume?
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MultiChoice
Find V if base area B = 20 square meters and height h = 8 meters.
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MultiChoice
A prism has base area = 18 sq units and height = 8 units. What is the volume?
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MultiChoice
Calculate the volume of a container with base area of 42 sq inches and height of 5 inches.
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MultiChoice
If a prism's base area is 50 sq cm and its height is 6 cm, find its volume.
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MultiChoice
Base area B = 28 sq meters, height h = 4 meters. Calculate volume V.
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MultiChoice
A rectangular prism has a bottom surface area of 36 sq ft and height of 7 ft. What is its volume?
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MultiChoice
What is the volume of a box with base area 25 sq in and height 7 in?