A and B leave AB at the same time. After 8 hours of meeting, they continue to move forward. A arrives at B after 6 hours. At this time, B is 175 kilometers away from A. how many kilometers is the distance between AB and B?

A and B leave AB at the same time. After 8 hours of meeting, they continue to move forward. A arrives at B after 6 hours. At this time, B is 175 kilometers away from A. how many kilometers is the distance between AB and B?


This problem is easy. Let the sum of a and B be X
We met in 8 hours, so the distance between AB and ab is 8x. After 6 hours, we still have 175 kilometers
So 6x = 8x-175
The result is x = 87.5
The distance is 8x = 700 km



A and B leave from a and B at the same time and meet in two hours. After meeting, the two vehicles continue to move forward. When a arrives at B, B is 60 kilometers away from a,
Trouble to write clearly, especially the process, the best formula, solution equation I do not understand


When car a arrives at place B, car B is 60 kilometers away from place A. It is known that the speed ratio of the two cars is 3:2, so the speed of car a and car B can be calculated. When car a arrives at place B, car B runs 2 / 3 of the whole journey, then the distance between two places is 60 (1-2 / 3) = 180



A and B leave from a and B at the same time and meet each other in two hours. After meeting, the two vehicles continue to move forward. When a arrives at B, B is 60 kilometers away from A. the speed ratio of the two vehicles is known to be 3:2?


If we regard the whole journey as unit "1", then a will travel the whole journey every hour: a will travel the whole journey every hour 33 + 2 △ 2 = 35 △ 2 = 310; after meeting, a will arrive at B with a time of 25 △ 310 = 43 (hours); then the distance between the two places is 60 △ 1-12 × 43 = 60 △ 13, = 180 (kilometers); the sum of a and B's speed is 180 △ 2 = 90 (kilometers / hour); then a's speed is 90 × 35 = 54 (kilometers / hour); and B's speed is 90 × 35 = 54 (kilometers / hour) Degree: 90-54 = 36 km / h. A: the speed of car a is 54 km / h, and that of car B is 36 km / h