To determine the distance between two individuals moving in the same direction, we calculate their relative speed and multiply it by the time elapsed.
When two entities travel in the same direction, their relative speed is the absolute difference between their speeds.
Relative Speed ($v_{rel}$) = $|v_B - v_A|$
$v_{rel} = |4 \text{ km/h} - 3 \text{ km/h}| = 1 \text{ km/h}$
The distance separating them after the given time is found using the formula: Distance = Relative Speed $\times$ Time.
Distance = $v_{rel} \times t$
Distance = $1 \text{ km/h} \times 6 \text{ h}$
Distance = $6 \text{ km}$
After 6 hours, the distance between person A and person B will be 6 km.
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Rohit and Dinesh are 64 km apart. Rohit can walk at a speed of 15 km/hr and Dinesh at the speed of 17 km/hr. In how many hours will they meet if they are travelling towards each other?
Two trains running in opposite directions cross a man standing on the platform in 25 seconds and 32 seconds respectively and they cross each other in 30 seconds. The ratio of their speed is:
A worker covers a distance of 81 km in 11 hours. He travels partly on foot at 4.5 km/h and partly on bicycle at 15 km/h. What is the distance covered on the cycle?