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The question in the image asks to calculate the rate of change in the length of the annual school play between 2014 and 2018.

To calculate the rate of change, we use the following formula:

\[
\text{Rate of Change} = \frac{\text{Change in Length}}{\text{Change in Year}} = \frac{L_{\text{end}} - L_{\text{start}}}{T_{\text{end}} - T_{\text{start}}}
\]

Where:
- \(L_{\text{end}} = 82\) (length in 2018)
- \(L_{\text{start}} = 82\) (length in 2014)
- \(T_{\text{end}} = 2018\)
- \(T_{\text{start}} = 2014\)

Let's calculate the rate of change:

\[
\text{Rate of Change} = \frac{82 - 82}{2018 - 2014} = \frac{0}{4} = 0
\]

Thus, the rate of change between 2014 and 2018 is **0 minutes per year**.

Would you like any more details or have any questions?

Here are 5 related questions for you:
1. How do you calculate the rate of change when the values differ?
2. What would the rate of change be between 2015 and 2018?
3. Can the rate of change be negative, and if so, what does it represent?
4. Why is it important to calculate the rate of change in real-world situations?
5. What if the years were non-consecutive? How would that affect the calculation?

**Tip:** When calculating rate of change, always check if the values are increasing or decreasing to understand the direction of the change.

According to the table, what was the rate of change between 2014 and 2018?

Learn how to calculate the rate of change between 2014 and 2018 for the annual school play. This problem involves algebraic concepts, specifically rate of change, and uses a simple formula to determine the result. Suitable for middle school students in Grades 6-8.

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