7th Grade Geometry Unit - Slicing 3-d Shapes DAY 9 Consider a ball π΅. Figure 3 shows one possible slice of π΅. a. b. c. What figure does the slicing plane form? You may choose your method of representation of the slice (e.g., drawing a 2D sketch, a 3D sketch, or describing the slice in words Will all slices that pass through π΅ be the same size? Explain your reasoning. Figure 3. A Slice of Ball π΅ What do you know about the slice that would occur right through the middle horizontally? What about vertically? The right rectangular prism in Figure 4 has been sliced with a plane parallel to face π΄π΅πΆπ·. The resulting slice is a π΄ rectangular region that is identical to the parallel face. a. Label the vertices of the rectangular region defined by the slice as ππππ. πΊ πΉ π· π» πΈ πΆ π΅ Figure 4. b. To which other face is the slice parallel and identical? c. Based on what you know about right rectangular prisms, which faces must the slice be perpendicular to? WATCH: Slice a Rectangular Pyramid https://www.khanacademy.org/math/geometry/basic-geometry/crosssections/v/vertical-slice-of-rectangular-pyramid DO: Khan Academy PRACTICE : Sling 3D Figures https://www.khanacademy.org/math/geometry/basic-geometry/crosssections/e/slicing-3d-figures WATCH: Ways to cut a Cube https://www.khanacademy.org/math/geometry/basicgeometry/cross-sections/v/ways-to-cut-a-cube DO: Khan Academy PRACTICE: Cross sections of 3D objects https://www.khanacademy.org/math/geometry/basic-geometry/crosssections/e/cross-sections-of-3d-shapes
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