Form 10: Decomposing Composite 3D Shapes into Two Rectangular Prisms
In this engaging exercise, students will explore the world of three-dimensional geometry by learning how to decompose composite 3D shapes into two rectangular prisms. Through hands-on activities and visual aids, they will develop their spatial reasoning skills and enhance their understanding of volume and surface area concepts.
Questions
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MultiChoice
A composite shape is made of Prism A (4x3x5 = 60) and Prism B (3x2x4 = 24). What is the total volume?
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MultiChoice
A L-shaped 3D block consists of a 5x4x3 cm prism and a 5x2x5 cm prism. Find the combined volume.
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MultiChoice
Add the volumes of two joined prisms: Prism 1 (6x4x3 = 72) and Prism 2 (2x4x3 = 24). Total volume?
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MultiChoice
A step structure has a base prism of 10x5x2 cm (100) and a top prism of 5x5x2 cm (50). Total volume?
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MultiChoice
Calculate total volume for a figure made of two non-overlapping prisms: 5x2x4 (40) and 3x2x5 (30).
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MultiChoice
A T-shaped solid is split into Prism A (8x3x4 = 96) and Prism B (3x3x4 = 36). What is total volume?
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MultiChoice
Find combined volume of Prism 1 (6x5x4 = 120) and Prism 2 (4x4x3 = 48).
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MultiChoice
A composite shape consists of two blocks: 4x3x5 cm (60) and 3x2x5 cm (30). Total volume?
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MultiChoice
Calculate the volume of a structure made of a 10x4x4 in prism and a 5x4x2 in prism.
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MultiChoice
What is the total volume of two attached rectangular prisms with volumes 64 cu ft and 40 cu ft?
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MultiChoice
A solid consists of Prism A (8x5x2 = 80) and Prism B (6x5x2 = 60). Find total volume.
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MultiChoice
Find the combined volume of Prism 1 (9x4x4 = 144) and Prism 2 (6x3x4 = 72).