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GRADE BAND: 7-8 Domain: Geometry. Why this domain is a priority for professional development  sequencing from grade 8 to high school geometry is a shift.

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Presentation on theme: "GRADE BAND: 7-8 Domain: Geometry. Why this domain is a priority for professional development  sequencing from grade 8 to high school geometry is a shift."— Presentation transcript:

1 GRADE BAND: 7-8 Domain: Geometry

2 Why this domain is a priority for professional development  sequencing from grade 8 to high school geometry is a shift from previous state standards to the common core – students are asked to understand how to use translation, rotation, tran   TRANSFORMATIONAL GEOMETRY IS PERHAPS ONE OF THE BIGGEST DIFFERENCES FROM PREVIOUS STANDARDS/TEACHING TO THE COMMON CORE (CHANGE FOR STUDENTS, TEACHERS, AND TEACHERS OF TEACHERS). CHALLENGES INCLUDE ATTENTION TO PRECISION AND LANGUAGE.

3 Key standards in this domain that pd should focus on  Q: What themes exist across states with respect to pd needs?  Q: How do the words on the paper convey the necessary pedagogy?  Q: What PD training is needed (for those providing PD to teachers)?  Q: What are the experiences to give to teachers to develop foundational knowledge? (progressions, tasks, videos/dynamic illustrations, student work, commentary tying these together)   Describe the effects of dilations, translations... attention lengths/angles  Transformational approach to similarity – area of huge need across states  8.G.6. Explain a proof of the Pythagorean Theorem and its converse

4 Existing resources that support these domains and standards  Some materials under current field test (Learning and Teaching Geometry videocase materials)  Fostering Geometric Thinking (Driscoll)

5 Domains and standards that are in need of new resources  PD needs to establish vision for the math classrooms (videos or other means of seeing it happening) Also, they must experience it themselves.  Guidance on what proof (explain, prove, justify) in middle school means (examples)  Q: What must teachers understand about geometry that is new? What opportunities do teachers have to think about precision? How do they take the new knowledge back to their classrooms?  8.EE 6. Use similar triangles to explain why the slope m is the same between any two distinct points on a non-vertical line in the coordinate plane...  8.G.5.... angle-angle criterion for similarity of triangles


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