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Unpacking the Learning Progressions: Alabama Quality Teaching Standards

Explore how to design instructional activities based on state content standards, participate as a teacher leader, and advance school improvement initiatives.

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Unpacking the Learning Progressions: Alabama Quality Teaching Standards

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  1. CCRS Quarterly Meeting # 3Unpacking the Learning Progressions http://alex.state.al.us/ccrs/

  2. Alabama Quality Teaching Standards 1.4 2.7 5.3 1.4-Designs instructional activities based on state content standards 2.7-Creates learning activities that optimizeeach individual’s growth and achievement within a supportive environment 5.3-Participates as a teacher leader and professional learning community member to advance school improvement initiatives

  3. The Five Absolutes + A Balanced Instructional Core = A Prepared Graduate Five Absolutes The Instructional Core • Teach to the standards (Alabama College- and Career-Ready Standards – Math Course of Study) • Aclearly articulated and “locally” aligned K-12 curriculum • Aligned resources, support, and professional development • Regular formative, interim/benchmark assessments to inform the effectiveness of the instruction and continued learning needs of individual and groups of students • Each student graduates from high school with the knowledge and skills to succeed in post-high school education and the workforce 1.4 2.7 5.3

  4. Outcomes Participants will: • Reflect on Next Steps from QM #2 • Review and deepen understanding of the Geometry Learning Progression and how the content is sequenced within and across the grades (coherence) • Examine specific mathematical content along “Standards Progressions” to uncover necessary shifts in when topics are addressed and mastered. • Illustrate, using tasks, how math content develops over time and discuss how the progressions in the standards can be used to inform planning, teaching, and learning

  5. Next Steps from QM #2 Identify standards and select a high level task. Plan a lesson with colleagues. Anticipate student responses, errors, and misconceptions. Write assessing and advancing questions related to student responses. Keep copies of planning notes. Teach the lesson. When you are in the Explore phase of the lesson, tape your questions and the students responses, or ask a colleague to scribe them. Following the lesson, reflect on the kinds of assessing and advancing questions you asked and how they supported students to learn the mathematics.

  6. Journal Reflection

  7. CCRS-Mathematics Learning Progressions K-5 K-5 Literacy Standards The K-5 Mathematics Standards are integrated within the K-5 Reading and Writing Standards

  8. K-5

  9. Analysis of Deductive Systems Geometric experiences influence advancement through the levels Deductive Systems of Properties Relationships Among Properties 5. Rigor Properties of Shapes 4. Formal Deduction Classes of Shapes 3. Informal Deduction Instruction at a higher level than that of the student likely results in rote learning with little understanding 2. Analysis Shapes 1. Visualization Van Hiele Levels of Geometric Thinking

  10. Van Hiele Levels “I believe that development is more dependent on instruction than on age or biological maturation and that types of instructional experiences can foster, or impede, development.” -Pierre M. van Hiele Teaching Children Mathematics

  11. K-5 Geometry : Anticipation Guide INDIVIDUAL , TABLE GROUP & WHOLE GROUP DISCUSSION

  12. A Study of the Geometry Progression INDIVIDUAL & GROUP DISCUSSION

  13. K-6 Geometry : Anticipation Guide WHOLE GROUP DISCUSSION

  14. Discussion: Consider how the learning progression develops across grade levels. Discuss key points from your reading. Discussion Questions • What are the big mathematical ideas for this domain? • How does the learning progression develop across this domain?

  15. Elementary Geometry Goals • 1. Geometric Shapes, their components, their properties, and their categorization based on those properties. • 2. Composing and Decomposing Geometric Shapes. • 3. Spatial Relations and Spatial Structuring.

  16. Geometric Shapes: (components, properties, and categorization)

  17. Composing & Decomposing Geometric Shapes

  18. Spatial Relations and Spatial Structuring

  19. Connecting the Progression Document to the CCRS

  20. Reflection: How might understanding the geometry progression and looking at the standards impact instruction? Give specific examples with respect to: • collaboratively planning lessons • helping students make mathematical connections • working with struggling students, Sp. Ed and ELL • using formative assessment and revising instruction

  21. LUNCH

  22. How can progressions in the standards within and across grades be used to inform teaching and learning? Would you teach the CCR standards in the Alabama COS, Mathematics in order? Standard #1, then Standard #2, then Standard #3, …

  23. For teaching and learning in your classroom, how do you see connections between the content standards? What standard would you teach before or after another standard? When would you teach a particular standard during the year? At the beginning of the year In the middle of the year At the end of the year A B C Are some standards foundational for multiple other standards?

  24. The Wire Diagram Activity • Locate a standard in your grade band that requires students to build upon previous knowledge. • Determine what standards from earlier grades must be mastered in order for students to be successful in this new learning. • Refer to the progression document that supports your thinking.

  25. Why is professional • peer discussion about progressions important • for the teaching and • learning process?

  26. Geometry Progression In Practice

  27. Strong Focus on Geometry • Analyze characteristics and properties of 2D and 3D geometric shapes and develop mathematical arguments about geometric relationships; • Specify locations and describe spatial relationships using coordinate geometry and other representational systems; • Apply transformations and use symmetry to analyze mathematical situations; • Use visualization, spatial reasoning, and geometric modeling to solve problems.

  28. Sample 2D & 3D Geometry Progression • 19 [K-G3] 20 [K-G4] • 20 [1-G2] • 24 [2-G1] • 24 [3-G1] • 26 [4-G1] • 26 [5-G4] • 22 [6-G2] • 13 [7-G3] • 24 [8-G9] • Geometry 39 [G-MG1]; Precalculus38 [G-GMD2]

  29. 2D and 3D Geometry Through the Grades

  30. Greater Coherence with Tasks As you explore your assigned task, discuss the following: 1. Identify the Standards for Mathematical Practice that are central to the task. Are they handled in a grade-appropriate way, and are they well connected to the content being addressed? 2. How can teachers use the task or adjust it to provide appropriate level and type of scaffolding, differentiation, intervention and support for a broad range of learners? Does the task or can it be modified to: • Support diverse cultural and linguistic backgrounds, interests and styles? • Provide extra supports for students working below grade level? • Provide extensions for students with high interest or working above grade level? 3. Should the teacher use this task as an assessment? Why or why not? What kind of assessment?

  31. Group Discussion: • Are there any aspects of your own thinking and/or practice that our work today has caused you to consider or reconsider? Explain. • How will today’s learning help you as you work with: • Collaborative Planning • Struggling students (Special Ed and ELL, etc) • Formative assessment? • With respect to CCRS Math, what would you like more information/learning on?

  32. Reflection: 1.) ONE thing (at least) that you learned in this session about the CCRS 2.) ONE suggestion/tip for me as I continue to help teachers dissect and understand the CCRS

  33. …. The Teacher Leader (AQTS 5.3) • How can today’s learning of the progressions be used to inform your teaching and learning? • How can today’s learning of the progressions be used to inform your professional learning community?

  34. Wrapping up….. Prepare for District Team Planning

  35. References: • “The Structure is the Standards” Daro, McCallum, Zimba (2012) http://commoncoretools.me/2012/02/16/the-structure-is-the-standards/ • www.illustrativemathematics.org • K–8 Publishers’ Criteria for the Common Core State Standards for Mathematics (2013)

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