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A and B are running on a circular track of length 600.Speed of A is 30 m/s .They start from the same point at same point at the same time in the same distance. After how much time will they meet at the starting point?
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A and B are running on a circular track of length 600.Speed of A is 30...
To determine when A and B will meet at the starting point on a circular track, we need to consider their speeds and the length of the track.

Understanding the Track and Speeds
- Length of the track: 600 meters
- Speed of A: 30 m/s
- Speed of B: Unknown (not provided)
Assuming B has a speed of x m/s, both A and B will run in the same direction starting from the same point.

Calculation of Time Taken to Complete the Track
- Time taken by A to complete one lap:
- Formula: Time = Distance / Speed
- Time taken by A = 600 m / 30 m/s = 20 seconds
Assuming B is also running, we need to determine the time B takes to complete one lap.

Meeting at the Starting Point
- A and B will meet at the starting point whenever their travel times are the same. This occurs at the least common multiple (LCM) of their individual lap times.
- If B's speed is known, calculate:
- Time taken by B = 600 m / x m/s
- Find LCM(20 seconds, Time taken by B).

Conclusion
If we only know A's speed, we can conclude:
- A will return to the starting point every 20 seconds.
- Without the speed of B, we cannot determine the exact time they will both meet at the starting point.
To summarize, if B's speed is known, plug it into the formula to find the meeting time based on the LCM of their lap times.
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A and B are running on a circular track of length 600.Speed of A is 30 m/s .They start from the same point at same point at the same time in the same distance. After how much time will they meet at the starting point?
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