
Із двох міст, відстань між якими 770 км,одночасно вирушили назустріч один одному два потяги.Перший
потяг рухався зі швидкістю 52 км/год.Знайди швидкість другого потяга, якщо вони зустрілися через 7 год.

Ответы на вопрос

770 - 364 = 406 км прошёл второй поезд
406 / 7 = 58 км/ч скорость второго поезда
Ответ 58 км/ч



Problem Analysis
We have two trains traveling towards each other from two cities that are 770 km apart. The first train is moving at a speed of 52 km/h. We need to find the speed of the second train given that they meet after 7 hours.Solution
To find the speed of the second train, we can use the formula:Distance = Speed × Time
Let's assume the speed of the second train is x km/h. The first train has been traveling for 7 hours at a speed of 52 km/h, so it has covered a distance of:
Distance of the first train = Speed of the first train × Time = 52 km/h × 7 hours
The second train has also been traveling for 7 hours, but we don't know its speed. However, we do know that the total distance covered by both trains is 770 km. Therefore, the distance covered by the second train is:
Distance of the second train = Total distance - Distance of the first train = 770 km - (52 km/h × 7 hours)
Now, we can set up an equation to find the speed of the second train:
Distance of the second train = Speed of the second train × Time = (770 km - (52 km/h × 7 hours))
Simplifying the equation:
Speed of the second train = (770 km - (52 km/h × 7 hours)) / 7 hours
Let's calculate the speed of the second train using this equation.
Calculation
Using the given values, we can calculate the speed of the second train:Speed of the second train = (770 km - (52 km/h × 7 hours)) / 7 hours
Speed of the second train = (770 km - (364 km)) / 7 hours
Speed of the second train = 406 km / 7 hours
Speed of the second train ≈ 58.0 km/h
Answer
The speed of the second train is approximately 58.0 km/h.Please note that the above calculation assumes constant speeds for both trains throughout the journey.


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