Velocity in Hoses: Why is it Low and What Does it Mean?

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The discussion centers on the low velocity of water inside a hose compared to its exit opening, attributed to the smaller diameter of the outflow. The Bernoulli equation is referenced to explain the conversion of pressure energy into kinetic energy at the outflow, indicating that most kinetic energy is present at the exit. It is clarified that the velocity inside the hose can be considered negligible relative to the velocity at the outflow. The relationship between pressure and velocity is also highlighted, noting that higher velocity at the exit corresponds to lower pressure. Overall, the conversation emphasizes the dynamics of fluid flow and energy conversion in hoses.
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Homework Statement


in the second photo , why the velocity inside the hose is relatively low ? If it is low , the water wouldn't be able to move out of the hose , am I right ?

Homework Equations

The Attempt at a Solution

 

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Did you read the template headers ?

What the writer means is that the exit opening of the hose is considerably smaller than the diameter.
 
BvU said:
Did you read the template headers ?

What the writer means is that the exit opening of the hose is considerably smaller than the diameter.
how it relate to the V1 ?
 
It doesn't. The volume flow is not playing a role in this exercise, where the upper limit of the achievable height is calculated.
 
BvU said:
It doesn't. The volume flow is not playing a role in this exercise, where the upper limit of the achievable height is calculated.
you mean when the diameter in the hose is larger , the velocity of water in the hose is much smller ( almost = 0 ) compared to the velocity of water at the escaping hole ?
 
Bernoulli equation is an energy balance. Here the pressure energy (difference) is converted into gravitational potential energy. The upper limit for height follows if the kinetic energy in the hose can be ignored.

And indeed, at the outflow opening there is mainly kinetic energy.
 
BvU said:
Bernoulli equation is an energy balance. Here the pressure energy (difference) is converted into gravitational potential energy. The upper limit for height follows if the kinetic energy in the hose can be ignored.

And indeed, at the outflow opening there is mainly kinetic energy.
ok , so is my statement in post #5 correct ?
 
I would say: yes it is. You can conclude v2 in the hose is ignored wrt v2 at the outflow opening.

I tried to talk around that a bit, since there is a small issue of what exactly happens at the outflow opening: a high v means a low p
 
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