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Showing posts with the label Addition

Beginning-of-Year Math Intervention Assessments: What I Look For & Why It Matters

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The beginning of the school year can be busy.  There are schedules to create, students to get to know, materials to organize, and intervention groups to plan. When students need math intervention, it can be tempting to jump right into instruction as quickly as possible. However, I have found that spending just  15–20 minutes learning how a student thinks about mathematics  can save countless hours of ineffective instruction later. Before I begin intervention lessons, I want to understand what students already know, what strategies they are using, and where their mathematical understanding begins to break down. As a math intervention teacher, I assess my Tier 2 and Tier 3 students in grades K–4 individually. Depending on the student, I may complete the assessment in one sitting or split it into two shorter sessions.  The goal is not to overwhelm students with a long assessment.  The goal is to gather enough information to determine the best place to begin instruc...

Nurturing Number Sense and Mastering Make 10: A Foundation for Elementary Math Success

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Mathematics is more than numbers and equations; it's a gateway to logical thinking, problem-solving, and critical reasoning. In the realm of elementary education, the concepts of number sense and the Make 10 addition strategy stand as pillars that fortify students' mathematical prowess. Let's delve into the importance of these concepts and how they shape the future of our young learners. Understanding Number Sense Number sense is the bedrock upon which mathematical understanding is built. It's not just about knowing numbers but comprehending their relationships, patterns, and significance. A child with strong number sense can fluidly maneuver through calculations, estimate quantities, and approach mathematical problems with confidence. The Magic Behind Make 10 Addition Strategy Enter the realm of Make 10 addition strategy, a simple yet transformative approach. Imagine this: when a student understands that numbers can be broken down into pairs that make 10 (like 3 + 7 or...