
This Grade 6 Number Theory presentation explains foundational concepts through structured lesson slides and visual learning activities. Students will explore prime numbers, factors, multiples, and divisibility rules with clear instructional guidance designed for classroom or independent study.
29 questions
Prime and Composite Numbers
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6th Grade

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PRIME AND COMPOSITE NUMBERS
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6th Grade
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PRIME AND COMPOSITE NUMBERS
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6th Grade
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6th Grade

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Least Common Multiple - Lesson 1
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6th Grade
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GCF
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6th Grade
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Factors and Multiples Quest 1a
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Number Theory presentations for Grade 6 students provide comprehensive concept explanation and visual learning experiences that build foundational understanding of mathematical patterns, prime and composite numbers, factors, multiples, and divisibility rules. These structured instruction resources available through Wayground help students develop critical thinking skills as they explore the relationships between numbers, recognize mathematical patterns, and apply theoretical concepts to solve complex problems. The presentations guide students through essential number theory concepts including greatest common factors, least common multiples, and prime factorization, using clear visual demonstrations and step-by-step explanations that make abstract mathematical ideas accessible and engaging for sixth-grade learners. Wayground supports mathematics educators with millions of teacher-created presentation resources that can be easily searched and filtered to match specific Grade 6 number theory curriculum requirements and standards alignment needs. Teachers benefit from robust differentiation and customization tools that allow them to modify presentations for diverse learning styles and ability levels, ensuring that both struggling students and advanced learners can access appropriate content through flexible digital delivery formats. These comprehensive presentation collections enable educators to effectively plan structured lessons, provide targeted remediation for students who need additional support with number theory concepts, offer enrichment opportunities for accelerated learners, and reinforce essential mathematical skills through varied instructional approaches that accommodate different classroom environments and teaching preferences.

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