Let's use an area model to find the answer to $8024\div8$8024÷8.
We set up the area model using a rectangle like this.
$8$8 | |
Total area: $8024$8024 |
Now if we don't know straight away what $8024\div8$8024÷8 is, we start with something we do know, like groups of $1000$1000.
Fill in the area used so far if we take out $1000$1000 groups of $8$8.
$1000$1000 | ||
$8$8 | $\editable{}$ | |
Total area: $8024$8024 |
How much area is remaining?
$1000$1000 | ||
$8$8 | $8000$8000 | $\editable{}$ |
Total area: $8024$8024 |
What is the width of the second rectangle?
$1000$1000 | $\editable{}$ | |
$8$8 | $8000$8000 | $24$24 |
Total area: $8024$8024 |
Using the area model above, what is $8024\div8$8024÷8?
Let's use an area model to find the answer to $1190\div7$1190÷7.
Let's use an area model to find the answer to $6096\div6$6096÷6.
We want to find $6030\div6$6030÷6.