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Volume of Composite Prisms & Pyramids — Easy Worksheet 2
Grade 7 · MathSheets Name: ____________________ Date: __________
Find each volume (or missing measure). Figures are not drawn to scale.
How to solve
Split a composite solid into rectangular prisms, find each volume with V = l × w × h, and add them. A pyramid holds one third of a prism with the same base and height: V = 13 × B × h, where B is the area of the base. For a square base of side 6 and height 5, V = 13 × 36 × 5 = 60.
Example
The solid is made of two rectangular prisms. Find its volume in cubic units.
Answer: 60
✓ Correct!
Not quite. The answer is
💡 How to solve: Volume of Composite Prisms & Pyramids
Split a composite solid into rectangular prisms, find each volume with V = l × w × h, and add them. A pyramid holds one third of a prism with the same base and height: V = 13 × B × h, where B is the area of the base. For a square base of side 6 and height 5, V = 13 × 36 × 5 = 60.
Try a similar one
The solid is made of two rectangular prisms. Find its volume in cubic units.
✓ You've got it! Press Next to keep going. Not yet — the answer is . Read the steps above once more.
✓ Correct!
Not quite. The answer is
💡 How to solve: Volume of Composite Prisms & Pyramids
Split a composite solid into rectangular prisms, find each volume with V = l × w × h, and add them. A pyramid holds one third of a prism with the same base and height: V = 13 × B × h, where B is the area of the base. For a square base of side 6 and height 5, V = 13 × 36 × 5 = 60.
Try a similar one
The solid is made of two rectangular prisms. Find its volume in cubic units.
✓ You've got it! Press Next to keep going. Not yet — the answer is . Read the steps above once more.
✓ Correct!
Not quite. The answer is
💡 How to solve: Volume of Composite Prisms & Pyramids
Split a composite solid into rectangular prisms, find each volume with V = l × w × h, and add them. A pyramid holds one third of a prism with the same base and height: V = 13 × B × h, where B is the area of the base. For a square base of side 6 and height 5, V = 13 × 36 × 5 = 60.
Try a similar one
The solid is made of two rectangular prisms. Find its volume in cubic units.
✓ You've got it! Press Next to keep going. Not yet — the answer is . Read the steps above once more.
✓ Correct!
Not quite. The answer is
💡 How to solve: Volume of Composite Prisms & Pyramids
Split a composite solid into rectangular prisms, find each volume with V = l × w × h, and add them. A pyramid holds one third of a prism with the same base and height: V = 13 × B × h, where B is the area of the base. For a square base of side 6 and height 5, V = 13 × 36 × 5 = 60.
Try a similar one
The solid is made of two rectangular prisms. Find its volume in cubic units.
✓ You've got it! Press Next to keep going. Not yet — the answer is . Read the steps above once more.
✓ Correct!
Not quite. The answer is
💡 How to solve: Volume of Composite Prisms & Pyramids
Split a composite solid into rectangular prisms, find each volume with V = l × w × h, and add them. A pyramid holds one third of a prism with the same base and height: V = 13 × B × h, where B is the area of the base. For a square base of side 6 and height 5, V = 13 × 36 × 5 = 60.
Try a similar one
The solid is made of two rectangular prisms. Find its volume in cubic units.
✓ You've got it! Press Next to keep going. Not yet — the answer is . Read the steps above once more.
✓ Correct!
Not quite. The answer is
💡 How to solve: Volume of Composite Prisms & Pyramids
Split a composite solid into rectangular prisms, find each volume with V = l × w × h, and add them. A pyramid holds one third of a prism with the same base and height: V = 13 × B × h, where B is the area of the base. For a square base of side 6 and height 5, V = 13 × 36 × 5 = 60.
Try a similar one
The solid is made of two rectangular prisms. Find its volume in cubic units.
✓ You've got it! Press Next to keep going. Not yet — the answer is . Read the steps above once more.
✓ Correct!
Not quite. The answer is
💡 How to solve: Volume of Composite Prisms & Pyramids
Split a composite solid into rectangular prisms, find each volume with V = l × w × h, and add them. A pyramid holds one third of a prism with the same base and height: V = 13 × B × h, where B is the area of the base. For a square base of side 6 and height 5, V = 13 × 36 × 5 = 60.
Try a similar one
The solid is made of two rectangular prisms. Find its volume in cubic units.
✓ You've got it! Press Next to keep going. Not yet — the answer is . Read the steps above once more.
✓ Correct!
Not quite. The answer is
💡 How to solve: Volume of Composite Prisms & Pyramids
Split a composite solid into rectangular prisms, find each volume with V = l × w × h, and add them. A pyramid holds one third of a prism with the same base and height: V = 13 × B × h, where B is the area of the base. For a square base of side 6 and height 5, V = 13 × 36 × 5 = 60.
Try a similar one
The solid is made of two rectangular prisms. Find its volume in cubic units.
✓ You've got it! Press Next to keep going. Not yet — the answer is . Read the steps above once more.
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Volume of Composite Prisms & Pyramids — Easy Worksheet 2
Find each volume (or missing measure). Figures are not drawn to scale.