Question

Из двух поселков выехали одновременно навстречу друг другу велосипедист и мотоциклист они встретились через 40 минут Сколько времени был в пути до встречи каждый из них

Answer 1

Если у них скорость была одинаковой то
40:2=20
по 20 минут каждый

Answer 2

Problem Analysis

We have two individuals, a cyclist and a motorcyclist, who start simultaneously from two different villages and meet each other after 40 minutes. We need to determine the time each of them spent traveling before the meeting.

Solution

Let's assume that the cyclist is traveling at a constant speed of x km/h, and the motorcyclist is traveling at a constant speed of y km/h.

We can use the formula `distance = speed * time` to calculate the distance traveled by each individual.

Since they meet after 40 minutes, we can set up the following equation:

Distance traveled by the cyclist = Distance traveled by the motorcyclist

Using the formula `distance = speed * time`, we can rewrite the equation as:

x * (40/60) = y * (40/60)

Simplifying the equation, we get:

x/60 = y/60

This equation tells us that the ratio of their speeds is equal to the ratio of the time they spent traveling.

Since the ratio of their speeds is equal, we can conclude that they spent an equal amount of time traveling before the meeting.

Therefore, each of them spent 40 minutes (or 2/3 of an hour) traveling before the meeting.

Answer

Each of them spent 40 minutes (or 2/3 of an hour) traveling before the meeting.

Explanation

The cyclist and the motorcyclist spent the same amount of time traveling before they met. This is because their speeds are in the same ratio as the time they spent traveling. Therefore, each of them spent 40 minutes (or 2/3 of an hour) traveling before the meeting