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English Learners And Distance Learning Clarify Critique Correct Im The intent is to prompt student reflection with an incorrect or incomplete written argument, and for students to improve upon the written work by clarifying thinking, offering critique and then correcting the initial response. Read about the mathematical language routine clarify, critique, correct. to give students a piece of mathematical writing that is not their own to analyze, reflect on, and develop. To demonstrate how to effectively and respectfully critique the work of others, students are given a piece of mathematical writing that is not their own to analyze, reflect on, and develop. this routine prompts students’ reflection with an incorrect, incomplete or ambiguous written statement. Mlr 3: clarify, critique, correct original statement: provide students with a written mathematical statement that contains intentional mistakes (1 2 minutes). the mistakes should include: conceptual (or common) errors in mathematical thinking ambiguities in language.
English Learners And Distance Learning Clarify Critique Correct Im To demonstrate how to effectively and respectfully critique the work of others, students are given a piece of mathematical writing that is not their own to analyze, reflect on, and develop. this routine prompts students’ reflection with an incorrect, incomplete or ambiguous written statement. Mlr 3: clarify, critique, correct original statement: provide students with a written mathematical statement that contains intentional mistakes (1 2 minutes). the mistakes should include: conceptual (or common) errors in mathematical thinking ambiguities in language. By engaging in this routine, students are encouraged to actively evaluate, correct, and articulate mathematical concepts with clarity. through collaborative groups or partner talks, students can refine their thinking as they work together. Ask students to identify the error, critique the reasoning, and write a correct explanation. Use a structure or graphic organizer to evaluate or critique whether mathematical statements are always, sometimes, or never true. (examples: 'a rectangle is a parallelogram' or 'a negative. Capture students’ oral words and phrases into a stable, collective reference. do a “notice and wonder” activity and record student answers on a poster. give students a piece of mathematical writing that is not their own to analyze, reflect on, and develop.
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