B5 Mathematics · Term 1, Week 7
Counting, Representation & Cardinality
Lesson notes
Learning Objectives
Indicator: B5.1.1.3.5 - Recognize relationship between factors and multiples of whole numbers from 1 to 100
By the end of the lesson, learners can:
- State the relationship between a factor and a multiple of a given whole number from 1 to 100.
- Determine whether a given number is a factor or a multiple of another number using multiplication and division facts.
- Use divisibility tests for 2, 4, and 6 to identify multiples of these numbers up to 100.
- Explain how the factors of a number generate its multiples and vice versa using correct mathematical language.
- Solve simple problems involving factors and multiples within 100, justifying their reasoning.
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Sign in with phone numberCurriculum details
- Strand
- Number (Strand 1)
- Sub-strand
- Counting, Representation & Cardinality (1.1)
- Content standard
- B5.1.1.3 - Demonstrate an understanding of factors, multiples of numbers including composite, even, odd and prime numbers from 1 to 100
- Indicator
- B5.1.1.3.5 - Recognize relationship between factors and multiples of whole numbers from 1 to 100
- Suggested placement
-
Term 1, Week 7
(Week 7 of the year)
Our suggestion, laid out in curriculum order across three terms of twelve weeks. NaCCA does not fix the week, so follow your school's scheme of learning.
- Curriculum reference
-
Mathematics Curriculum for Primary Schools (Basic 4-6), 2019, p. 64
Transcribed from the official NaCCA publication. Check this page against the source.
Exemplars (from the NaCCA curriculum)
E.g. 1 Investigate even and odd numbers. How do you know a number is even or odd? E.g. 2 Investigate numbers that are multiples of 4 and 6. How do you know a number is a multiple of 4? a multiple of 6? (This is also known as the divisibility test). E.g. 3 Investigate perfect numbers, that is, numbers whose factors add up to the number; for instance 6 has factors 1, 2, 3 and 6. The sum of factors other than 6 is 1+2+3 =6, and hence 6 is a perfect number. How many more perfect number can we find in the first 100 whole numbers?