Share the Road
What does a commute have to do with the commutative property?
Goal:
Goal:
Watch as number friends take turns commuting to work to show the commutative property of addition!
Scene |
Description |
Narration |
1 |
A busy street scene with cars driving in both directions. We pan along the road from left to right. |
When you drive to and from work the same way every day, it’s called a “commute.” One way to make a commute a little easier is to take turns driving. Just remember that no matter who drives first or who drives second, you always end up at the same place. |
2 |
Cartoon character numbers, 4 and 6, are behind the wheel of a car. We switch to a scene of a red car on a road, with a number line on the bottom. The equation 4 + 6 = 10 appears above. The 4 character goes into the car and drives four spaces along the number line. Then the 6 character gets in the car and drives six more spaces along the number line, arriving at 10. |
These two friends, 4 and 6, have a commute that’s 10 miles long. Sometimes, 4 drives first, then 6 takes a turn. 4 + 6 = 10. |
3 |
The car goes back to the start, and the equation changes to 6 + 4 = 10. The 6 character goes into the car and drives six spaces along the number line. Then the 4 character gets in the car and drives four more spaces along the number line, arriving at 10. |
Other times, 6 drives first, then 4 drives next. 6 + 4 is also 10! |
5 |
We see the commuting scene from the intro again, with the words “commutative property of addition” written in the sky. |
This is called the “commutative property of addition.” When you add numbers together, the order doesn’t matter. You will always get the same answer. |
6 |
We switch to a scene of a red car on a road, with a number line on the bottom. The equation 3 + 2 + 5 = 10 appears above. The 3 character goes into the car and drives three spaces along the number line. Then the 2 character gets in the car and drives two more spaces along the number line. Last, the 5 character gets in the car and drives five spaces, arriving at 10. |
Let’s look at the friends 3, 2, and 5. Their commute is also 10 miles long. It doesn’t matter if 3 drives first, 2 drives next, and 5 drives the rest of the way, they still make 10. |
7 |
The equation 5 + 3 + 2 = 10 appears above. The 5 character goes into the car and drives five spaces along the number line. Then the 3 character gets in the car and drives three more spaces along the number line. Last, the 2 character gets in the car and drives two spaces, arriving at 10. |
If 5 drives first, 3 drives next, and 2 drives last, the answer is still the same. 10! |
8 |
The three numbers, 5, 3, and 2 are in the red car. |
The commutative property of addition tells us that any numbers added together will always arrive at the same answer, no matter which order they travel in. |