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Geometry Big ideas of Geometry Content Connections Levels of Geometric thought Types of Geometry activities By: Kelsie, Matt, Tera
THE BIG IDEAS ,[object Object],[object Object],[object Object],[object Object],Main Menu
Content Connections ,[object Object],[object Object],[object Object],[object Object],Main Menu
Van Hiele’s Levels of Geometric Thought ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],Main Menu
Level 0: Visualization Moving from Shapes to classes of shapes ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],Back to levels  Seeing how shapes are alike and dislike is the primary focus, involves lots  of sorting and classifying:  be sure to provide a sufficient variety of shapes so irrelevant features don’t become important.   To help students move to level 1, ask questions like: “Let’s see if that is true for other rectangles?” and “Can you draw a triangle that does  not  have a right angle?”  (have them make generalizations)
Level 1: Analysis Moving from classes of shapes to properties of shapes ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],Back to levels
Level 2: Informal Deduction   Moving from properties of shapes to relationships among properties ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],Back to levels
Levels 3 and 4 Deduction and Rigor Back to levels Very few students will have even reached level two by grade 6 or 7, so the book spent few little time explaining levels 3 and 4 but here is a brief overview: Level 3:  Moving from relationships among properties to deductive systems of properties. “The student at this level is able to work with abstract statements about geometric properties and make conclusions based more on logic than intuition.  This is the typical level of the High school geometry class. Level 4:  Moving from deductive systems of properties to analysis of deductive systems. The objects of attention are axiomatic systems themselves rather than the deductions within a system. (axiomatic: those things that are assumed as true: laws, principles, postulates)  This is generally the level of a college math major studying geometry.
Types of Geometry Activities ,[object Object],[object Object],[object Object],[object Object],[object Object],Main Page
Sorting and Classifying Shapes ,[object Object],Geometry Activities Main Menu
Tessellations  Geometry Activities Main Menu One shape and two shape tessellations can vary in difficulty.  They should be used for students in 1 st -8 th  grade.  When shapes can be put together in more than one pattern, the creativity and the  problem solving level increase. Actual shape tiles can be used, construction paper, pencil and paper, dot grids, or on computer programs such as  Tesselmania  (click for download of demo)  Note: when using computer programs, ensure that students understand what they are doing and not just playing around until they get an end product. Escher-type tessellations are ones that make an a shape of something.  This are very popular for students fifth grade and up.  You should be discussing the idea of slides and rotations and students should understand why it then tessellates. If students use color, limit the number of colors to about 3 for most tessellations.
Definitions and Proofs ,[object Object],[object Object],[object Object],[object Object],Geometry Activities Main Menu
Graphing ,[object Object],Geometry Activities Main Menu
Equations and Formulas ,[object Object],Geometry Activities Main Menu

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Geometry

  • 1. Geometry Big ideas of Geometry Content Connections Levels of Geometric thought Types of Geometry activities By: Kelsie, Matt, Tera
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  • 8. Levels 3 and 4 Deduction and Rigor Back to levels Very few students will have even reached level two by grade 6 or 7, so the book spent few little time explaining levels 3 and 4 but here is a brief overview: Level 3: Moving from relationships among properties to deductive systems of properties. “The student at this level is able to work with abstract statements about geometric properties and make conclusions based more on logic than intuition. This is the typical level of the High school geometry class. Level 4: Moving from deductive systems of properties to analysis of deductive systems. The objects of attention are axiomatic systems themselves rather than the deductions within a system. (axiomatic: those things that are assumed as true: laws, principles, postulates) This is generally the level of a college math major studying geometry.
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  • 11. Tessellations Geometry Activities Main Menu One shape and two shape tessellations can vary in difficulty. They should be used for students in 1 st -8 th grade. When shapes can be put together in more than one pattern, the creativity and the problem solving level increase. Actual shape tiles can be used, construction paper, pencil and paper, dot grids, or on computer programs such as Tesselmania (click for download of demo) Note: when using computer programs, ensure that students understand what they are doing and not just playing around until they get an end product. Escher-type tessellations are ones that make an a shape of something. This are very popular for students fifth grade and up. You should be discussing the idea of slides and rotations and students should understand why it then tessellates. If students use color, limit the number of colors to about 3 for most tessellations.
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