Equal groups can be represented by repeated addition: the number of equal groups determines the number of addends, and the quantity in each group determines the value of each addend (for example, 3 groups of 4 are 4 + 4 + 4). This connects the structure of equal groups to multiplication and supports interpreting arrays and later multiplication facts, using whole-number groups and totals within familiar ranges rather than fractions, decimals, or generalized algebraic expressions.
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When you have equal groups, write the same number again for each group.
Example: There are groups with apples in each group.
So, equal groups of make .
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