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sample Q from each layer | teach-learn |
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teach-learn | practise-learn | timely practice | 1questions |
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View file |
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name | multipleSample.pdf |
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height | 250 |
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| | multiple1.pdf (print d/s 2 per page) | sign up for - use of timely practice
- training
to ensure students - retain their learning
- improve their accuracy
go to www.timelypractice.com click the Free Trial button or email info@srslearning.com |
2 | multipleTL2.pdf | multiple2.pdf (print d/s 2 per page) |
3 | multipleTL3.pdf | multiple3.pdf (print d/s 1 per page) |
4 | multipleTL4.pdf | multiple4.pdf (print d/s 2 per page) |
5 | multipleTL5.pdf | multiple5.pdf (print d/s 2 per page) |
6 | multipleTL6.pdf | multiple6.pdf (print d/s 1 per page) |
7 | not written yet | 8 | not written yet | 9 | multipleTL9.pdf | multiple9.pdf (print s/s 2 per page) |
10 | multipleTL10.pdf | multiple10.pdf (print s/s 3 per page) | View file |
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name | multipleTL2.pdf |
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height | 250 |
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name | multipleTL3.pdf |
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height | 250 |
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| View file |
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name | multipleTL4.pdf |
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height | 250 |
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| View file |
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name | multipleTL5.pdf |
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height | 250 |
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| View file |
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name | multipleTL6.pdf |
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height | 250 |
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| View file |
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name | multipleTL9.pdf |
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height | 250 |
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| View file |
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name | multipleTL10.pdf |
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height | 250 |
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layer | 1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 | 9 | 10 | 11 | 12 | 13 | 14 | 15 | 16 | 17 |
practise-learn worksheets | View file |
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name | multiple1.pdf |
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height | 250 |
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| View file |
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name | multiple2.pdf |
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height | 250 |
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name | multiple3.pdf |
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height | 250 |
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| | View file |
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name | multiple4.pdf |
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height | 250 |
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| | View file |
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name | multiple5.pdf |
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height | 250 |
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| View file |
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name | multiple6.pdf |
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height | 250 |
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| View file |
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name | multiple9.pdf |
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height | 250 |
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| View file |
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name | multiple10.pdf |
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height | 250 |
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print hints | d/s 2pp | d/s 2pp | d/s 1pp | d/s 2pp | d/s 2pp | d/s 1pp |
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| s/s 2pp | s/s 3pp |
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see How to ... download a practise-learn pdf worksheet from learning resources if you are not sure how to download a document
NC information
N4 use the concepts and vocabulary of prime numbers, factors (divisors), multiples, common factors, common multiples, highest common factor, lowest common multiple, prime factorisation, including using product notation and the unique factorisation theorem.