How Is the Horizontal Distance Calculated When a Stone Drops on a Moving Log?

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The discussion centers on calculating the horizontal distance a stone falls when dropped from a 75-meter-high bridge onto a moving log traveling at 50 meters per second. Participants initially question the provided answer of 20 meters, suggesting it seems incorrect given the log's speed. By applying the displacement equation for the stone's fall, they conclude that the correct horizontal distance should be approximately 200 meters. The consensus is that if the values are accurate, the calculated distance aligns with the log's velocity. The conversation highlights the importance of verifying calculations in physics problems.
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hi guys.. could you please explain why 2.0x10^1 meters is the answer of the horizontal distance between the log and the bridge when the stone is dropped from rest from a 75-m-high bridge and lands on the log as it passess under the bridge if the log moves with a constant speed of 50 meters per second?
 
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Are you sure the answer is 20 meters? Its either ur answer is wrong or that the log is travellin at a speed too fast in water!
 
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eureka360 said:
hi guys.. could you please explain why 2.0x10^1 meters is the answer of the horizontal distance between the log and the bridge when the stone is dropped from rest from a 75-m-high bridge and lands on the log as it passess under the bridge if the log moves with a constant speed of 50 meters per second?

Doesn't sound right. From the equation of the displacement of the stone y = 75 - \frac{1}{2}gt^2 you can obtain the time it takes to fall down, by setting y equal to zero and solving for t. Further on, use that time to obtain the distance of the log at the moment just before the stone is dropped.
 
well. The answer should be approximately 200 if the values given are correct. Or else, there may be some error in the question.
 
gunblaze said:
well. The answer should be approximately 200 if the values given are correct. Or else, there may be some error in the question.

Yes, it's near 200 [m].
 
the log is traveling 50 meters per second.. yeah i think its 200 meters..ok.. i got it.. thanks guys...
 
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