
Space Figures & Cross Sections
Presentation
•
Mathematics
•
9th - 12th Grade
•
Medium
Standards-aligned
Deb Scott
Used 16+ times
FREE Resource
25 Slides • 11 Questions
1
Space Figures & Cross Sections
By Deb Scott
2
Cross Sections 2020
Describe the two-dimensional figures (cross sections) that result from slicing three-dimensional figures, as in plane sections of right rectangular prisms, right rectangular pyramids, cones, cylinders, and spheres.
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Cross Sections
•What are cross sections?
•What plane figures can I make by slicing a cube by planes?
What about when I slice cones, prisms, cylinders, and pyramids instead of cubes
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Multiple Choice
What is a cross section?
2- dimensional view of a 3-D shape
3-D view of a 2-dimensional shape
2- dimensional view of a 2-D shape
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3 types of slices you will see
A left to right slice is parallel to the base.
An up and down slice is perpendicular to the base.
A diagonal slice is at an angle.
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Horizontal (Parallel) to the base
This will always give you the shape of the base!
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Vertical (Perpendicular)
This will always give you the shape of the face
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Multiple Choice
If you slice a shape parallel to the base, what will the cross section be the shape of?
face
base
stretched base
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Cylinders
parallel gives you a circle
perpendicular gives you a rectangle
10
Multiple Choice
If you slice a shape perpendicular to the base (vertical), what will the shape always be?
face
base
fase
bace
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Multiple Choice
cone
rectangle
square
triangle
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Rectangular Pyramids
perpendicular (vertical) gives you a triangle
parallel gives you a rectangle
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Multiple Choice
a circle
cycloid
parabola
hyperbola
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Triangular Prisms
parallel gives you the shape of the base, which is a triangle
perpendicular to the base would give you a rectangle
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Multiple Choice
pyramid
prism
square
triangle
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Cones
parallel=circle
perpendicular=triangle
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Spheres
Circle no matter how you slice it
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Special
If you slice a square pyramid without going through the top (Vertex) you will get a trapezoid
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Angled slices
will give you a stretched out base
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Practice
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Answers
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Euler's Theorem
Geometry Unit 11

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Put this example in your notes!!!
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Put this example in your notes!!!
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Put this example in your notes!!!
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Multiple Choice
Euler's Formula is
F - V = E - 2
F + E = V - 2
F - V = E - 2
F + V = E + 2
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Multiple Choice
A polyhedron has 6 faces and 7 vertices. How many edges does it have?
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14
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25
34
Multiple Choice
A polyhedron has 25 faces and 36 edges. How many vertices does it have?
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12
13
14
35
Multiple Choice
36
Multiple Select
Put a check next to the correct facts about this Hexagonal Prism:
There are 8 Faces
There are 6 Faces
There are 12 Edges
There are 18 Edges
There are 12 Vertices
Space Figures & Cross Sections
By Deb Scott
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