Skill: Interpret division as equal grouping

Division can mean making equal groups.

In $(a \div b)$:

• $a$ is the total amount.
• $b$ is the number in each group.
• The answer, called the quotient, tells how many groups can be made.

Example: $(24 \div 4)$

Suppose you have $(24)$ counters and put $4$ counters in each group.

1. Start with the total: $(24)$ counters.

2. Make groups of $4$:

$$\underbrace{\boxed{4}\ \boxed{4}\ \boxed{4}\ \boxed{4}\ \boxed{4}\ \boxed{4}}_{\text{6 groups}}$$

3. Count the groups. There are $6$ groups.

So,

$$24 \div 4 = 6$$

The number $4$ tells the size of each group, not the answer. The answer $6$ tells how many groups were made.

You can check with multiplication:

$$6 \times 4 = 24$$

Therefore, $(24)$ divided into groups of $4$ makes $6$ equal groups.