Velocity at a reservoir (Bernoulli's equation)

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The discussion revolves around the application of Bernoulli's equation in the context of a reservoir. It highlights that the velocity at a large reservoir is considered negligible due to its vast size, which means that the flow velocity is minimal compared to other points in the system. The continuity principle, which relates the flow rates and velocities in different areas of a fluid system, clarifies this concept. The user initially struggled with understanding the significance of negligible velocity but later recalled the continuity principle, resolving their confusion. This emphasizes the importance of both Bernoulli's equation and the continuity principle in fluid dynamics.
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Velocity at a reservoir
Hi there,

I am solving a problem which requires me to use Bernoulli's equation and I have across a hint that says that "velocity at the reservoir is negligible because the reservoir is large" and I do not understand what that means exactly. How is velocity at a reservoir negligible?
 
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Nevermind, i had forgotten about the continuity principle.
 
My idea is that I want to use immerse Whitetail Antlers in a fishtank to measure their volumetric displacement (the Boone and Crockett system is the current record measurement standard to place in a juxtaposition with) I would use some sight glass plumbed into the side of the tank to get the change in height so that I can multiply by the tank cross-section. Simple Idea. But... Is there a simple mechanical way to amplify the height in the sight glass to increase measurement precision...

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