Linear motion question -- Drops falling from a dripping faucet

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Homework Help Overview

The discussion revolves around a problem related to linear motion, specifically concerning the distance between water drops falling from a dripping faucet. The original poster presents a scenario involving the calculation of distance based on the speed of the drops and their timing.

Discussion Character

  • Exploratory, Assumption checking, Problem interpretation

Approaches and Questions Raised

  • The original poster attempts to calculate the distance between drops using time and speed, while some participants question the assumptions made regarding air friction and gravity. Others clarify the timing of the drops and the calculations involved.

Discussion Status

The discussion is ongoing, with participants providing insights and clarifications regarding the timing of the drops and the calculations. There is no explicit consensus, but several interpretations and approaches are being explored.

Contextual Notes

Participants are operating under the assumption of no air friction and a gravitational acceleration of 10 m/s². There is some confusion regarding the timing of the drops and how it affects the calculations.

Russ Morgan
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Thread moved from the technical forums, so no Homework Template is shown
Hello, I am a new member looking for the answer to a question I recently had on an exam. I will not know if I got it right for up to 6 weeks so am curious.
Question is: A faucet drips water at 5 drops per second. calculate the distance in metres between the first and second drop after the first drop reaches 3 metres per second.I was a bit rushed so simply used v-u/a =t for time for first drop to reach 3 m/s
Then divided 5 drop per second to get 0.2. then subtracted the 0.2 from time in first equation, then used the new time in this formula s=(v+u/2)t.
I feel like this was too simple?

Thanks
Russ
 
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I suppose we are assuming no air friction... An we'll take G=10m/s2.
The first drop will reach 3m/s in time (3m/s)/G = 0.3 seconds.
So I would calculate how far that drop fell in that time and how far the second drop fell in 0.2 seconds greater than that time.
 
What number did you get?
 
.Scott said:
So I would calculate how far that drop fell in that time and how far the second drop fell in 0.2 seconds greater than that time.
Did you mean less than that time? The second drop is in the air 0.2 s less than the first drop.
 
kuruman said:
Did you mean less than that time? The second drop is in the air 0.2 s less than the first drop.
I was trying to assist - not spell out the entire calculation.
 

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