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DEEP THINKING AND REAL FUN WITH VERTICES, EDGES, AND FACES Tracy Manousaridis, Shelle Crandell, Samantha Lowe and Kate Coleman Add pic of students with polyhedra
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Headline Stories The answer is “only C.” What could the question be? A B C D A three-dimensional figure has 6 rectangular faces. Two edges are 1 inch long, two are 2 inches long, and one is 3 inches long. What can you figure out without measuring anything else?
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What CAN we do with 3-dimensional figures?
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Playing “Guess My Shape”
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Composing and naming new figures
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Constructing Figures Predict what 3- dimensional figure your net will fold into. Fold on the dotted lines and tape your figure together. Were you surprised by your results?
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How many faces? How many edges? How many vertices? Work in your group to fill-in the chart Do you notice anything interesting? Can you generalize any rules? What if I had a decagonal prism? Decagonal pyramid?
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Nets! Predict what your nets will look like! Fold, tape, explore!
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Nets everywhere!
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What will your net be?
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Sorting What is the same about the 3- dimensional figures in groups 2 and 4? Compare the figures in group 3 with those in group 4. How are the figures in group 1 different from those in group 4? Compare the figures in group 1 with the figures in group 3. Can you generalize some rules about pyramids? Prisms?
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Sorting in 5 th grade
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Figure Hunt! I have 6 faces I have 4 faces that are longer than the other 2 I have 8 vertices I have parallel edges and perpendicular edges
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Vocabulary in Context! Vertices Edges Faces Parallel Prism Pyramid Penta Attributes Polyhedra Net Octagonal prism Hexagonal prism Pentagonal pyramid Perpendicular Quad- Congruent Symmetry Cylinder 3-dimensional Base Triangular Rectangular Sphere Cones Surfaces
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Think Math! Teaching Without Talking Saturday 9:30-10:30 Convention Center, Sagamore www.thinkmath.edc.org Visit the Think Math! display at “School Specialty” in the vendor gallery
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