To calculate the average speed of the school bus between 0 hours and 2.340 hours, you'll want to use the formula for average speed:
\[ \text{Average Speed} = \frac{\text{Total Distance}}{\text{Total Time}} \]
From the data provided:
- Initial position at 0 hours = 0.0 km
- Final position at 2.340 hours = 16.3 km
Now, calculate the total distance:
\[ \text{Total Distance} = \text{Final Position} - \text{Initial Position} = 16.3 , \text{km} - 0.0 , \text{km} = 16.3 , \text{km} \]
The total time is given as:
\[ \text{Total Time} = 2.340 , \text{h} - 0.000 , \text{h} = 2.340 , \text{h} \]
Now, substitute these values into the average speed formula:
\[ \text{Average Speed} = \frac{16.3 , \text{km}}{2.340 , \text{h}} \approx 6.97 , \text{km/h} \]
So, the average speed of the bus between 0 hours and 2.340 hours is approximately 6.97 km/h.
Your answer of 6.96 is quite close, so it looks like you did a good job with your calculation! Just remember that the exact average speed is approximately 6.97 km/h.