Question

Задача из скворечника в одном направлении вылетили два скворца.скорость одного скворцаx м\са другого,,-м\с.какое расстояние будем между скворцами через ,p секунд,?

Answer 1

В одном направлении, но с разными скоростями - догоняет - разность скоростей
ОТВЕТ
S = (V1 - V2)*p - расстояние через скорости и время

Answer 2

Problem Analysis

The problem states that two sparrows flew out of a birdhouse in the same direction. The speed of one sparrow is x m/s, while the speed of the other sparrow is -m/s. We need to find the distance between the sparrows after p seconds.

Solution

To find the distance between the sparrows after p seconds, we need to calculate the distance each sparrow travels in p seconds and then find the difference between their distances.

Let's assume that the initial distance between the sparrows is d meters.

The distance traveled by the first sparrow in p seconds can be calculated using the formula: distance_1 = speed_1 * time = x * p

The distance traveled by the second sparrow in p seconds can be calculated using the formula: distance_2 = speed_2 * time = (-m) * p

The distance between the sparrows after p seconds can be calculated by taking the absolute difference between their distances: distance_between_sparrows = |distance_1 - distance_2| = |x * p - (-m) * p| = |(x + m) * p|

Therefore, the distance between the sparrows after p seconds is |(x + m) * p|.

Example Calculation

Let's assume that the speed of the first sparrow (x) is 5 m/s and the speed of the second sparrow (m) is -3 m/s. We want to find the distance between the sparrows after 2 seconds.

Using the formula, we can calculate: distance_between_sparrows = |(5 + (-3)) * 2| = |2 * 2| = 4 meters

Therefore, the distance between the sparrows after 2 seconds is 4 meters.

Conclusion

The distance between the two sparrows after p seconds can be calculated using the formula |(x + m) * p|, where x is the speed of the first sparrow, m is the speed of the second sparrow, and p is the time in seconds.

Please note that the solution assumes the sparrows are flying in a straight line and that their speeds remain constant throughout the time period.