If two cars leave towns one thousand kilometers apart, they would arrive at their destination five hours later. But if their speeds are the same, how could they ever meet? The answer is that they would travel at different speeds so the difference in speed will not be significant. In this example, the slower car would travel at a slower speed than the faster. Let us see what happens in the following scenario.
Consider two cars that leave towns 1000 kilometers apart. They leave cities at different times. The faster car travels a shorter distance, while the slower one travels a longer distance. The car that is faster will arrive at its destination within two hours of leaving the first place. Both cars will then meet up and continue their journey. The slower car will then follow a similar path. It will take the same time to reach its destination than the faster car.
Two cars leave towns 1000 kilometers apart, with two percent of the distance covered by each. Both cars leave at the same time, but they travel at different rates. If the slower car leaves at a slower rate, the faster car will overtake it in a shorter time. The resulting total distance travelled is the sum of the two cars’ distances. The speed at which they are traveling will determine the speed at which they arrive at their final destination.
Assuming that both cars are moving at the same speed, they will be moving towards each other at the same speed. The faster car will arrive at the second town before the slower one does. It will take them six hours to reach their destination. In the meantime, the faster car will have travelled 280 kilometers in the same amount of time. So, what is the difference between these two cars? The faster car will arrive at the destination faster than the slower one.
If two cars leave towns at the same time, they will travel at the same rate. Therefore, if the speed difference is only 16 kph, then the faster car will arrive at the same destination in 6 hours. But what happens if the vehicles leave towns at a different pace? It will take longer than you expected. If the speed difference is greater than the distance between the cars, then the slower one will be more likely to reach its destination faster.
Let us assume that two cars leave the same towns and travel at different speeds. They will initially travel at the same speed. They will eventually meet if they leave the same place at the same speed. But will they ever meet? In the end, they will meet after about six hours. What are the chances of that? Is this the same distance as the distance traveled by the original two cars?
Imagine that two cars leave towns 1000 kilometers apart. They will reach each other in five hours. Then, they will reach the same destination in eight hours. They are only 210km apart. The cars will travel in opposite directions, but they will still move at different speeds. They will eventually meet if they continue to move in the same direction. However, the slower one will arrive first, because it will start to catch up with the other at the same point in their trip.
A car leaves a town at the same time as another. Both cars travel at different speeds and carry the same number passengers. In this scenario, the faster car will arrive at the same location as the slower one. The total distance between the two cars is 320km. As they travel, the speed of each car will change. They will reach each other after ten hours of driving. In the meantime, the slower vehicle will reach the destination.
In the same scenario, two cars leave towns 1000 kilometers apart. Each car travels at a different speed and distance. Each of them leaves the town at the same time. In this scenario, they will meet within 6 hours. The slower car will travel longer, while the faster one will travel shorter. It will not work the other way. This will be a great example of how far two cars can go apart by time.