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St. James Nets

St. James Nets

Assessment

Presentation

Mathematics

9th - 12th Grade

Hard

CCSS
6.NS.B.3, RF.1.2A, RF.2.3A

+3

Standards-aligned

Created by

Antoinette Norris Woodson

FREE Resource

12 Slides • 1 Question

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Open Ended

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Which one doesn't belong?

Choose ONE then write your reasoning as a complete sentence.

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  • ​A polyhedron is a closed three-dimensional figure made up of flat polygonal regions.

  • A face of a polyhedron is a flat surface on the polyhedron​

  • ​An edge of a polyhedron is a line segment where the faces of the polyhedron intersect.

  • ​The vertex of a polyhedron is the intersection of three edges of the polyhedron.

  • ​The bases of a prism or cylinder are the two parallel congruent faces of the solid.

  • ​The base of a pyramid or cone is the face of the solid opposite the vertex of the solid.

​VOCAB - Add all this to your notes

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9.1 Polyhedrons

A polyhedron is a 3D figure that is formed by polygons.


Examples of polyhedrons include a cube, prism, or pyramid. Non-polyhedrons are cones, spheres, and cylinders because they have sides that are not polygons.

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Prisms are 3 dimensional figures that have polygons for bases that are parallel and congruent

Prisms

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A pyramid is a geometric figure that has a polygon base with sides that come to a point 1 base

  • Triangular faces

  • Names come from the bases

  • Example: The square pyramid has one square base

Pyramid

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Prisms vs. Pyramids

A prism is a polyhedron with two congruent bases and the lateral sides are rectangles.


A pyramid is a polyhedron with one base and all the lateral sides meet at a common vertex.


Note: All prisms and pyramids are named by their bases.

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Property of the solids

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​Nets

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9.2 Nets of 3D Shapes

A net is an unfolded, flat representation of the sides of a 3D shape.


Note: There are several different nets of any polyhedron.

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Nets

  • Nets are the unfolded version of a 3d figure.

  • A net shows you all the different faces and base(s)

  • We can use nets to help us calculate surface area

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Nets of a cuboid

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Nets of a cylinder

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