Water being hosed into the air.

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The discussion centers on calculating the speed of water as it exits a garden hose nozzle pointed vertically upward. Using the equation of motion, the participant derived a speed of 9.05 m/s, but initially questioned the use of 2 seconds as the time variable. Clarification was provided that the 2 seconds represents the time taken for the last drop of water to hit the ground after the nozzle is moved. This scenario is analogous to a projectile motion problem, confirming the validity of the calculations. The participant expressed satisfaction with the explanation, indicating a better understanding of the concept.
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Homework Statement



Suppose you adjust your garden hose nozzle for a hard stream of water. You point the nozzle
vertically upward at a height of 1.5m above the ground. When you quickly move the nozzle away
from the vertical, you hear the water striking the ground next to you for another 2.0s. What is
the water speed as it leaves the nozzle?

Homework Equations



Δx =Vo t + 1/2 at^2

The Attempt at a Solution



Δx =Vo t + 1/2 at^2
-1.5m = (2s) Vo + (1/2) (-9.8 m/s^2) (2s)^2
-1.5m = (2s) Vo - 19.6 m
Vo = 9.05 m/s

Now the above solution seems to be correct, but I am not sure why t should = 2s.
I ended plugging 2 sec. in without really thinking about it, but now I am not able to
spatially visualize what is going on with the water.

Any help appreciated.
 
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This is just a very standard linear kinematics question that's been verbally tarted up. The point is that once the hose is moved away from vertical the last 'drop' of water to leave the nozzle hits the ground 2s later. So you're right to use 2s as the time in this case. This problem is mathematically identical to the usual rock/ball/textbook/whatever being thrown into the air.
 
Hello!

Thank you, that makes sense now. :)
 
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