When you urinate, you increase pressure in your bladder to produce the flow. For an elephant, gravity does the work. An elephant urinates at a remarkable rate of 0.0060 m3m3 (a bit over a gallon and a half) per second. Assume that the urine exits 1.0 mm below the bladder and passes through the urethra, which we can model as a tube of diameter 8.0 cmcm and length 1.2 mm. Assume that urine has the same density as water, and that viscosity can be ignored for this flow. What is the speed of the flow? If we assume that the liquid is at rest in the bladder (a reasonable assumption) and that the pressure where the urine exits is equal to atmospheric pressure, what does Bernoulli's equation give for the gauge pressure in the bladder?
When you urinate, you increase pressure in your bladder to produce the flow. For an elephant, gravity does the work. An elephant urinates at a remarkable rate of 0.0060 m3m3 (a bit over a gallon and a half) per second. Assume that the urine exits 1.0 mm below the bladder and passes through the urethra, which we can model as a tube of diameter 8.0 cmcm and length 1.2 mm. Assume that urine has the same density as water, and that viscosity can be ignored for this flow. What is the speed of the flow? If we assume that the liquid is at rest in the bladder (a reasonable assumption) and that the pressure where the urine exits is equal to atmospheric pressure, what does Bernoulli's equation give for the gauge pressure in the bladder?
College Physics
11th Edition
ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
Publisher:Raymond A. Serway, Chris Vuille
Chapter1: Units, Trigonometry. And Vectors
Section: Chapter Questions
Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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When you urinate, you increase pressure in your bladder to produce the flow. For an elephant, gravity does the work. An elephant urinates at a remarkable rate of 0.0060 m3m3 (a bit over a gallon and a half) per second. Assume that the urine exits 1.0 mm below the bladder and passes through the urethra, which we can model as a tube of diameter 8.0 cmcm and length 1.2 mm. Assume that urine has the same density as water, and that viscosity can be ignored for this flow.
What is the speed of the flow?
If we assume that the liquid is at rest in the bladder (a reasonable assumption) and that the pressure where the urine exits is equal to atmospheric pressure, what does Bernoulli's equation give for the gauge pressure in the bladder?
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