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The best prediction for the number of fish in year 7 is **2372**. This matches option **C**.

Would you like further details or have any questions?

Here are 5 related questions to think about:
1. How does the growth rate (2.08) affect the population prediction over time?
2. What would the prediction be for year 10 using the same equation?
3. How can exponential growth models be applied to real-life scenarios beyond fish populations?
4. How do you identify whether a regression model is exponential based on a graph?
5. What happens to the fish population if the growth rate were less than 1?

**Tip:** In exponential growth, the population size increases by a consistent percentage each time, rather than by a fixed amount.

The number of fish in a lake can be modeled by the exponential regression equation ŷ = 14.08 * 2.08^x, where x represents the year. Which is the best prediction for the number of fish in year 7? Round your answer to the nearest whole number.

Learn how to predict the number of fish in a lake for year 7 using the exponential regression equation ŷ = 14.08 * 2.08^x. This problem involves exponential growth and population prediction, perfect for students in Grades 9-12.

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