The distance between a and B is 930 km, and they are running in opposite directions. A is 80 km / h, B is 90 km / h, and B's car is delayed for one hour How long does it take from departure to meeting?

The distance between a and B is 930 km, and they are running in opposite directions. A is 80 km / h, B is 90 km / h, and B's car is delayed for one hour How long does it take from departure to meeting?


Let's meet in X hours
80x+90(x-1)=930
170x=1020
x=6
From start to meet, we meet in 6 hours
Arithmetic solution
(930+90)÷(80+90)=6



A and B run from a and B, which are 20 kilometers apart. A runs 80 kilometers per hour, which is twice the speed of B. how many kilometers is the distance between the two vehicles five hours after they leave?


20 + (80 + 80 △ 2) × 5 = 20 + (80 + 40) × 5 = 20 + 120 × 5 = 20 + 600 = 620 (km). A: the distance between the two vehicles is 620 km after 5 hours



It takes 4.5 hours for a bus to travel 100km / h between two cities and 80km / h when returning


Let the distance be x kilometers
It takes X / 100 hours to go and X / 80 hours to come back
So x / 100 + X / 80 = 4.5
x(1/100+1/80)=4.5
x*9/400=4.5
x=200
So the distance is 200 kilometers



1. Two vehicles a and B travel from AB to each other at the same time. Vehicle B travels 1 / 20 of the whole journey per hour more than vehicle a, and the two vehicles travel 9 / 20 of the whole journey per hour. After they first meet on the way, they continue to move forward. When a arrives at place B, and B arrives at place a, they return immediately, and they meet again on the way. If the two vehicles meet 40 kilometers apart, how many kilometers is the distance between AB and B
2. The two trains run from a to B and C in opposite directions at the same time. It is known that the distance between AB is 9 / 10 of AC distance. When car a runs for 60 km, the ratio of the distance between B and the rest is 1:3. At this time, the distance between the two trains and the destination is equal


1. A and B run from ab at the same time. B runs 1 / 20 of the whole journey per hour more than a, and the two cars run 9 / 20 of the whole journey per hour. They go on after meeting for the first time on the way. A goes to B, B returns to a immediately, and they meet again on the way. If the two cars meet 40 kilometers apart