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Common Core Math Instructional Shifts

Common Core Math Instructional Shifts. CCLS Math. Be college and career ready Greater master through focus and coherence Aspirations for math instruction at higher levels Revision from breadth to depth Focus on fluency and application. Introduction.

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Common Core Math Instructional Shifts

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  1. Common Core Math Instructional Shifts

  2. CCLS Math Be college and career ready Greater master through focus and coherence Aspirations for math instruction at higher levels Revision from breadth to depth Focus on fluency and application Introduction An overview to the Math Standards Video Component key changes and their evidence Video Component

  3. CCLS Math Six Shifts: Math

  4. CCLS Math Teachers use the power of the eraser and significantly narrow and deepen the scope of how time and energy is spent in the math classroom. They do so in order to focus deeply on only the concepts that are prioritized in the standards so that students reach strong foundational knowledge and deep conceptual understanding and are able to transfer mathematical skills and understanding across concepts and grades. Shift #1 – Focus Shift 1 Video Component

  5. CCLS Math

  6. CCLS Math Principals and teachers carefully connect the learning within and across grades so that, for example, fractions or multiplication spiral across grade levels and students can build new understanding onto foundations built in previous years. Teachers can begin to count on deep conceptual understanding of core content and build on it. Each standard is not a new event, but an extension of previous learning. Shift #2 - Coherence Shift 2 Video Component

  7. CCLS Math Students are expected to have speed and accuracy with simple calculations; teachers structure class time and/or homework time for students to memorize, through repetition, core functions (found in the attached list of fluencies) such as multiplication tables so that they are more able to understand and manipulate more complex concepts. Shift #3 - Fluency Shift 3 Video Component

  8. CCLS Math Teachers teach more than “how to get the answer” and instead support students’ ability to access concepts from a number of perspectives so that students are able to see math as more than a set of mnemonics or discrete procedures. Students demonstrate deep conceptual understanding of core math concepts by applying them to new situations. as well as writing and speaking about their understanding. Shift #4 – Deep Understanding Shift 4 Video Component

  9. CCLS Math Students are expected to use math and choose the appropriate concept for application even when they are not prompted to do so. Teachers provide opportunities at all grade levels for students to apply math concepts in “real world” situations. Teachers in content areas outside of math, particularly science, ensure that students are using math – at all grade levels – to make meaning of and access content. Shift #5 – Application

  10. CCLS Math Students are practicing and understanding. There is more than a balance between these two things in the classroom – both are occurring with intensity. Teachers create opportunities for students to participate in “drills” and make use of those skills through extended application of math concepts. The amount of time and energy spent practicing and understanding learning environments is driven by the specific mathematical concept and therefore, varies throughout the given school year. Shift #6 – Dual Intensity

  11. CCLS Math 2. Coherence 1. Focus 5. Application 4. DeepUnderstanding 3. Fluency 6. DualIntensity

  12. CCLS Math Make sense of problems & persevere in solving them. Reason abstractly and quantitatively. Construct viable arguments and critique the reasoning of others. Model with mathematics. Use appropriate tools strategically. Attend to precision. Look for and make use of structure. Look for and express regularity in repeated reasoning. Habits of Mind:

  13. CCLS Math Make sense of problems & persevere in solving them. Reason abstractly and quantitatively. Construct viable arguments and critique the reasoning of others. Model with mathematics. Use appropriate tools strategically. Attend to precision. Look for and make use of structure. Look for and express regularity in repeated reasoning. Math Practices: Math Practices Video Component

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