Equal sharing means partitioning a small whole-number collection into groups of the same size, interpreting the result either as how many objects are in each share or how many equal shares can be made. Objects, drawings, arrays, and equations such as represent this relationship and connect division with multiplication; the understanding is limited to exact whole-number shares, not fractions, remainders, or formal division procedures.
To share objects equally, make groups so that:
Example: Share counters equally among children.
So, each child receives counters.
We can write this with division:
This means objects shared into equal groups gives objects in each group. We can check with multiplication:
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