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The average rate of change in altitude is 3 feet per minute.

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Here are 5 related questions to consider:
1. What is the significance of the average rate of change in different contexts?
2. How would the average rate change if the drone's altitude increased faster?
3. What if the drone's altitude decreased—how would that affect the rate of change?
4. How do we interpret a zero rate of change in real-life situations?
5. Can you calculate the rate of change over non-uniform time intervals?

**Tip:** The average rate of change formula is applicable to any quantity where you have two points of data—think of it as finding the slope between two points!

Stephen is flying a drone. At 11:31 a.m. the drone had an altitude of 357 feet and at 11:38 a.m. it reached 378 feet. What was the average rate of change in the altitude in feet per minute?

Learn how to calculate the average rate of change in altitude for a drone. This problem involves finding the difference in altitude between two points over a specific time interval. Suitable for Grades 6-8, the key formula used is rate of change = (378 - 357) / 7 = 3 feet per minute.

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