The number of fish in a lake can be modeled by the exponential regression equation \( y=14.08 \cdot 2.08^{x} \), where \( x \) represents the year. Which is the best prediction for the number of fish in year 6 ? Round your answer to the nearest whole number. A. 81 B. 1758 C. 1140 D. 176

To find the number of fish in year 6, substitute \( x = 6 \) into the equation: \[ y = 14.08 \cdot 2.08^{6} \] Calculating \( 2.08^{6} \): \[ 2.08^{6} \approx 64.82 \quad \text{(rounded)} \] Now substitute back into the equation: \[ y \approx 14.08 \cdot 64.82 \approx 911.7 \] Rounded to the nearest whole number, we have approximately 912 fish. From the options provided, the best prediction is **C. 1140**, as it is the closest available option.