IM 6.1.14 Lesson: Nets and Surface Area

Each of the nets can be assembled into a polyhedron. Match each net with its corresponding polyhedron, and name the polyhedron. Be prepared to explain how you know the net and polyhedron go together.
Name each polyhedron.
Explain how you know each net and polyhedron go together.
Name the polyhedron that each net would form when assembled.
Your teacher will give you the nets of three polyhedra. Cut out the nets and assemble the three-dimensional shapes.
Find the surface area of each polyhedron.
Explain how you found the surface area of each polyhedron.
For each net, decide if it can be assembled into a rectangular prism.[br][br] 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[/img]
Explain your reasoning. 
For each net, decide if it can be folded into a triangular prism.[br][br][img]data:image/png;base64,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[/img]
Explain your reasoning. 
Close

Information: IM 6.1.14 Lesson: Nets and Surface Area