Lab 8

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The University of Tennessee, Knoxville *

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221

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Aerospace Engineering

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Dec 6, 2023

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docx

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Name: Kendall Widdel E-mail address: kwiddel@vols.utk.edu Laboratory 8 Report The purpose of this experiment is to understand the difference between flow speed when density, friction, diameters, and pressure are all taken into account. Exploration 1 density pipe diameter (m) flow speed (m/s) pressure (kPa) flow rate Q = vA m 3 /s) case 1 water 2 1.6 127.537 0.025 case 2 water 3 0.7 139.575 0.015 case 3 water 4 0.4 128.724 0.012 case 4 gasoline 4 0.4 128.344 0.0125 honey 4 0.4 156.136 0.0102 Insert your table into your log. Answer the following question. Do your measurements yield the same volume flow rate for all cases? They change for each case as the diameter changes, and the flow speed differs, and the pressure is all different. For a given flow rate, how does the flow speed change as the pipe diameter changes? As the pipe diameter changes the flow speed decreases. For a given flow rate, how does the pressure at the bottom of the pipe change as the pipe diameter changes? As the diameter of the pipe increases, the pressure of the pipe increases.
For a given flow rate and pipe diameter, how does the pressure change as the fluid density changes? As the pressure increases, the fluid density decreases. Describe the profile of the flow. Is it the same for all cases? The flow is very slow while the diameter changes, and the dots are more congested when there is less area density pipe diameter (m) flow speed (m/s) pressure (kPa) flow rate Q = vA (m 3 /s) location 1 water 4 0.4 121.079 0.013 location 2 water 2 1.6 124.149 0.026 Did you verify the equation of continuity? Yes At which location do you measure the higher pressure? What is the pressure difference in kPa? The pressure was higher in the smaller diameter of the pipe. The pressure difference between the two locations is 3.07kPa What is the speed of the liquid in the middle of the pipe in m/s? 0.6m/s Describe the the profile of the flow. Compare it to the profile without friction. The balls towards the center of the pipe or moving at a faster speed then the ones towards the edges of the pipe Comment on the effects of friction (viscosity). Friction is slowing the balls down, it is not reaching the center because that is just flowing water, but it is having an effect on the balls after a long period of time
Exploration 2 Keeping everything else the same, does the flow speed of the water depend upon the height of water level in the tank? Justify your answer by giving the numbers for the flow speed for two different water levels. Yes the flow speed of the water foes depend upon the height of water level in the tank. When the water is full and the flow begins the flow speed starts at 14.3m/s but when there is about ¼ water left the flow speed is around 10.2m/s Keeping everything else the same, does the speed of the flow of the water depend upon the height of the tank? Justify your answer by giving the numbers for the flow speed for two different tank heights. The speed of the flow of the water does not depend upon the height of the tank. The speed stays constant with the data I gave in the question above. When I raise the tank as high as it will go, and the tank is full, the flow speed is 14.3m/s. And when I lower the tank as low as it will go, and the tank is still full the flow speed is still 14.3m/s Does the speed of the flow depend upon the fluid density? Justify your answer by describing how you checked this?. No, the speed of the flow does not depend upon the fluid density because when I changed the fluid from water to gasoline, and to honey, the speed flow stayed the same What happens to the stream of fluid after it leaves the tank? The speed flow increases once it leavess the tank as it is making a more downwards angle How far (horizontally) will a stream of water travel if it exits the water tower at 14 m/s, 10 m above the ground? (Click "Match Release", open the hole in the bottom of the tank, and then click "Fill". Use the yellow handle to move the tank vertically.)
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When the tank is 10m above ground, and the speed is 14 m/s the water will travel 20.19m before it hits the ground Is increasing blood pressure 5 - 10 times higher a viable option? What percentage increase in blood pressure is reasonable? Explain! Increasing the blood pressure is not a viable option because the normal range for blood pressure 120/80 and to increasing 5-10 times is a short term change and not something that would occur for long periods of time Is decreasing the length of your blood vessels a viable option? Explain! Decreasing the length of your blood vessel is also nto a viable option as this is structurally not an option The arterioles (small arteries) are surrounded by circular muscles. In order to increase the blood flow rate by a factor of 5, what percentage increase in the radius of a blood vessel is needed? (This is called vasodilatation.) In order for this work, the blood vessels would need to increase by at least 79% Arteries in the human body can be constricted when plaque builds up on the inside walls. How does this affect the blood flow rate through this artery? Is it possible for the body to keep the flow rate constant? Explain! This is an example of friction as we saw in the PHET lab. Is it still possible to keep the flow rate constant as it was possible for the PHET lab to do, as there is still area within the inside for the blood cells to travel through
The table below lists typical viscosities of some viscous fluids at room temperature. Does your value for the viscosity of the shampoo seem reasonable? Discuss. The viscosity of shampoo seems to reasonable as it was 35 and that sits in the range of ketchup and molasses which makes sense when thinking about the two things consistencies Predict the terminal velocity of a sphere made of the same material but with diameter of 3/8 inch in the same fluid. The terminal velocity of the sphere would be 27 Pa-s Reflection Overall I believe that this lab was pretty simple and self explanatory. I enjoyed using the PHET lab as I was able to visualize what happens at each different state, like seeing the pressure when the diameter of the tube is bigger or smaller. I struggled with the last two parts and their calculations but doing the experiment on PHET and then being able to connect it to something in real life, like the blood vessels helped it make more sense when trying to understand the experiment.