Which of the following statements is true?
Train A traveled at a greater average speed.
This conclusion is based on the provided data indicating that Train A completed its journey in a shorter amount of time compared to Train B, despite any differences in distance. Average speed is calculated as distance divided by time, so a quicker travel time directly correlates to a higher average speed if the distance covered is comparable.
Train A's superior average speed is confirmed by its ability to cover its route in less time than Train B. Since average speed is calculated as total distance divided by total time, a shorter travel time with a comparable distance results in a greater average speed for Train A.
This statement contradicts the evidence indicating that Train A completed its journey faster than Train B. Unless Train B traveled a significantly longer distance in a shorter time, which is not suggested, it cannot have a greater average speed than Train A.
For the two trains to have equal average speeds, they would need to cover the same distance in the same time. The data indicates that Train A was faster, directly disputing the claim of equal average speeds.
While this statement acknowledges the possibility of different distances, it overlooks the critical factor of time. Since Train A traveled faster in its journey, it allows for a valid comparison of average speeds, making it possible to determine which train was quicker.
In comparing the average speeds of Train A and Train B, the evidence clearly indicates that Train A traveled at a greater average speed due to its shorter travel time. This analysis highlights the importance of considering both distance and time when evaluating speed, and thus Train A’s performance stands out as superior in this scenario.
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