For whole-number factors from 0 through 10, multiplication by 0 always produces 0, while multiplication by 1 preserves the other factor: and . These identity and zero properties support efficient recall, interpretation of arrays, and later multiplication reasoning; this scope excludes negative numbers, variables, and formal algebraic generalizations.
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Multiplication by and follows two easy rules:
Find and .
So, multiplying by gives , and multiplying by keeps the other factor the same.
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