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Your teacher will time how long it takes a student to move from the start line to the finish line of a path.
Your teacher has set up a straight path with a 1-meter warm-up zone and a 10-meter measuring zone. Use the path and the following instructions to collect the data.
| your slow moving time (seconds) | your fast moving time (seconds) |
|---|---|
After you finish collecting the data, use the double number line diagrams to answer the questions. Use the times that your partner recorded when you were the person moving.
Moving slowly:
Moving quickly:
Lin and Diego both ran for 10 seconds, each at their own constant speed. Lin ran 40 meters and Diego ran 55 meters.
Suppose a train traveled 100 meters in 5 seconds at a constant speed, or at the same speed at all times.
To find its speed in meters per second, we can create a double number line:
The double number line shows that the train’s speed was 20 meters per second.
We can also find the speed by dividing: .
Once we know the speed in meters per second, many questions about the situation become simpler to answer because we can multiply the amount of time an object travels by its speed to get the distance. For example, at this rate, how far would the train go in 30 seconds? Because , the train would go 600 meters in 30 seconds.
When an object moves at a constant speed, it moves at the same speed at all times. It does not move faster or slower at any time. So, the ratios of distance traveled to elapsed time are always equivalent.
For example, a car moves at a constant speed of 50 miles per hour. This means it travels 50 miles in 1 hour, 100 miles in 2 hours, and 150 miles in 3 hours. The ratios of distance in miles to time in hours are equivalent.