The data in the table represent the relative distance, in miles, between a car and a particular mile marker on a highway over time. Car Travel Elapsed Time, x Relative Distance, y (miles) (hr) -20 0.5 12 45 1.5 74 2 104 What does the slope of the linear equation that models the data indicate?

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What does the slope of the linear equation that models the data indicate?

The data in the table represent the relative distance, in miles, between a car and a particular mile marker on a highway over time.

**Car Travel**

| Elapsed Time, x (hr) | Relative Distance, y (miles) |
|----------------------|------------------------------|
| 0                    | -20                          |
| 0.5                  | 12                           |
| 1                    | 45                           |
| 1.5                  | 74                           |
| 2                    | 104                          |

**What does the slope of the linear equation that models the data indicate?**

**Explanation:**

The table shows two columns: "Elapsed Time, x (hr)" and "Relative Distance, y (miles)." It presents how the distance between a car and a mile marker changes over different time intervals.

- At time 0 hours, the relative distance is -20 miles.
- At 0.5 hours, the relative distance is 12 miles.
- At 1 hour, the relative distance is 45 miles.
- At 1.5 hours, the relative distance is 74 miles.
- At 2 hours, the relative distance is 104 miles.

**Question:**

To analyze the data, consider the slope of the linear equation that models these data points. The slope represents the rate of change of the relative distance over time. In this context, the slope indicates the speed or velocity of the car in miles per hour.
Transcribed Image Text:The data in the table represent the relative distance, in miles, between a car and a particular mile marker on a highway over time. **Car Travel** | Elapsed Time, x (hr) | Relative Distance, y (miles) | |----------------------|------------------------------| | 0 | -20 | | 0.5 | 12 | | 1 | 45 | | 1.5 | 74 | | 2 | 104 | **What does the slope of the linear equation that models the data indicate?** **Explanation:** The table shows two columns: "Elapsed Time, x (hr)" and "Relative Distance, y (miles)." It presents how the distance between a car and a mile marker changes over different time intervals. - At time 0 hours, the relative distance is -20 miles. - At 0.5 hours, the relative distance is 12 miles. - At 1 hour, the relative distance is 45 miles. - At 1.5 hours, the relative distance is 74 miles. - At 2 hours, the relative distance is 104 miles. **Question:** To analyze the data, consider the slope of the linear equation that models these data points. The slope represents the rate of change of the relative distance over time. In this context, the slope indicates the speed or velocity of the car in miles per hour.
- The car traveled 59 miles the second hour.
- The car started out 19 miles from the mile marker.
- The car traveled away from the marker at 19 miles per hour.
- The car traveled at 62 miles per hour.
Transcribed Image Text:- The car traveled 59 miles the second hour. - The car started out 19 miles from the mile marker. - The car traveled away from the marker at 19 miles per hour. - The car traveled at 62 miles per hour.
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