How can we have different speeds relative to a same point for a same object?
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If two objects move in same direction at different speeds
If speed of 1st object = x km/hr and
Speed of 2nd object = y km/hr
Therefore, their relative speed = (x – y) km/hr [x > y], then
Time after which the two objects meet = distance / relative speed = d km/ (x – y) km/hr
We know, speed of one object with respect to another is called relative speed.
If time after which they meet is given, i.e., time = t hrs.
Then, distance covered in ‘t’ hours = time × relative speed = t hours × (x – y) km/hr
If speed of 1st object = x km/hr and
Speed of 2nd object = y km/hr
Therefore, their relative speed = (x – y) km/hr [x > y], then
Time after which the two objects meet = distance / relative speed = d km/ (x – y) km/hr
We know, speed of one object with respect to another is called relative speed.
If time after which they meet is given, i.e., time = t hrs.
Then, distance covered in ‘t’ hours = time × relative speed = t hours × (x – y) km/hr
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