Question

Два автобуса вышли одновременно с конечных станций навстречу друг другу. Скорость одного автобуса 52км/ч, а другого на 6км/ч больше. Вычисли длину маршрута, если автобусы встретились через 4ч.

Answer 1

1 способ

52+6=58км/ч скорость второго автобуса

52+58=110км/ч скорость сближения

110*4=440км длина маршрута

 

2 способ

52*4=208км проехал первый автобус за 4 часа

52+6=58км/ч скорость второго автобуса

58*4=232км проехал второй автобус за 4 часа

208+232=440км длина маршрута

Answer 2

52км/ч+6км/ч=58 км/чскорость др.автобуса

52+58=110км/ч-скорость сближения

110*4=440 км

 

 

 

 

Answer 3

Calculation of the Length of the Route

To calculate the length of the route, we need to determine the distance traveled by each bus before they meet. We are given that one bus has a speed of 52 km/h, while the other bus has a speed 6 km/h faster.

Let's assume that the first bus travels a distance of x km before the meeting point. Since the second bus is traveling 6 km/h faster, it will cover the same distance in 4 hours. Therefore, the speed of the second bus is 52 km/h + 6 km/h = 58 km/h.

Using the formula distance = speed × time, we can set up the following equations:

For the first bus: x = 52 km/h × 4 h For the second bus: x = 58 km/h × 4 h Simplifying these equations, we find that: x = 208 km for the first bus x = 232 km for the second bus

Since both buses meet after 4 hours, the total distance traveled by both buses is the sum of their individual distances: Total distance = 208 km + 232 km = 440 km

Therefore, the length of the route is 440 km.

Please note that the search results provided by You.com did not directly answer the question. However, the calculations above are based on the given information and the principles of distance, speed, and time.