IM 6.1.17 Practice: Squares and Cubes

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[/img][br][br]What is the volume of this cube?[br]
Decide if each number on the list is a perfect square.
Write a sentence that explains your reasoning.
Decide if each number on the list is a perfect cube.
Explain what a perfect cube is.
A square has side length 4 cm. What is its area?
The area of a square is 49 m[math]^2[/math]. What is its side length?
A cube has edge length 3 in. What is its volume?
Prism A and Prism B are rectangular prisms.[list][*]Prism A is 3 inches by 2 inches by 1 inch.[/*][*]Prism B is 1 inch by 1 inch by 6 inches.[/*][/list][br]Select [b]all [/b]statements that are true about the two prisms.
What polyhedron can be assembled from this net?[br][br][img]data:image/png;base64,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[/img]
What information would you need to find its surface area? Be specific, and label the diagram as needed.
Find the surface area of this triangular prism. All measurements are in meters.
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Information: IM 6.1.17 Practice: Squares and Cubes