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he hobby of one of your popular lecturers is mountain climbing. Of course, in this case, there is always the ossibility of this lecturer falling into a crack in the mountain glacier. If this accident happened today and he lecturer was caught in a slowly moving glacier, you would wonder when your teacher will reach the ower end of the glacier and whether he will be able to catch up with the lectures/finals at the end of this cademic term. Assuming that ice is a Newtonian fluid, and considering that it is approximately the density of glycerin but a nillion times more viscous, you decide to build a model and experiment using glycerin. Therefore, with the elp of dimensional analysis and similarity, you will be able to predict when the lecturer will retun from the lacier. Consider that the actual glacier is at a depth of15 m and on a mountain slope that loses a height of .5 m at 1850 m horizontally. Construct the terms function) dimensionless parameters to include dynamic imilarity in this problem. If the lecturer appears in the lab fter 9.6 hours in the model, how long will it take to get ut of the glacier before you can go and help him in real onditions?(SG ice=0.92, SGglycerin=1.26) V = f(H,L,D,p,g,µ) FOLLOW THE STEPS BELOW FOR ANSWER 1.Step : Parameters: 2. Step : FL t are chosen.

he hobby of one of your popular lecturers is mountain climbing. Of course, in this case, there is always the ossibility of this lecturer falling into a crack in the mountain glacier. If this accident happened today and he lecturer was caught in a slowly moving glacier, you would wonder when your teacher will reach the ower end of the glacier and whether he will be able to catch up with the lectures/finals at the end of this cademic term. Assuming that ice is a Newtonian fluid, and considering that it is approximately the density of glycerin but a nillion times more viscous, you decide to build a model and experiment using glycerin. Therefore, with the elp of dimensional analysis and similarity, you will be able to predict when the lecturer will retun from the lacier. Consider that the actual glacier is at a depth of15 m and on a mountain slope that loses a height of .5 m at 1850 m horizontally. Construct the terms function) dimensionless parameters to include dynamic imilarity in this problem. If the lecturer appears in the lab fter 9.6 hours in the model, how long will it take to get ut of the glacier before you can go and help him in real onditions?(SG ice=0.92, SGglycerin=1.26) V = f(H,L,D,p,g,µ) FOLLOW THE STEPS BELOW FOR ANSWER 1.Step : Parameters: 2. Step : FL t are chosen.

Elements Of Electromagnetics
Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
ChapterMA: Math Assessment
Section: Chapter Questions
Problem 1.1MA
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Fluid dynamics problem. Please urgent. I've just want special solution i don't want to take chegg solution i have already chegg pls dont send me old solution. thanks a lot. 

The hobby of one of your popular lecturers is mountain climbing. Of course, in this case, there is always the possibility of this lecturer falling into a crack in the mountain glacier. If this accident happened today and the lecturer was caught in a slowly moving glacier, you would wonder when your teacher will reach the lower end of the glacier and whether he will be able to catch up with the lectures/finals at the end of this academic term. Assuming that ice is a Newtonian fluid, and considering that it is approximately the density of glycerin but a million times more viscous, you decide to build a model and experiment using glycerin. Therefore, with the help of dimensional analysis and similarity, you will be able to predict when the lecturer will return from the glacier. Consider that the actual glacier is at a depth of 15 m and on a mountain slope that loses a height of 1.5 m at 1850 m horizontally. Construct the terms (function) dimensionless parameters to include dynamic similarity in this problem. If the lecturer appears in the lab after 9.6 hours in the model, how long will it take to get out of the glacier before you can go and help him in real conditions?(SG ice=0.92, SGglycerin=1.26) V = f (H,L,D,p,g,µ) FOLLOW THE STEPS BELOW FOR ANSWER 1.Step : Parameters: 2. Step : FL t are chosen. 3. Step Parameters Dimensions 4. Adım: selected repetitive parameters: (do not select viscosity and speed as repetitive parameters) 5. Adım: 6. Adım: 7. Adım: how many Pi parameters will you Finding the Pi parameters When will the lecturer appear? find?
Transcribed Image Text:The hobby of one of your popular lecturers is mountain climbing. Of course, in this case, there is always the possibility of this lecturer falling into a crack in the mountain glacier. If this accident happened today and the lecturer was caught in a slowly moving glacier, you would wonder when your teacher will reach the lower end of the glacier and whether he will be able to catch up with the lectures/finals at the end of this academic term. Assuming that ice is a Newtonian fluid, and considering that it is approximately the density of glycerin but a million times more viscous, you decide to build a model and experiment using glycerin. Therefore, with the help of dimensional analysis and similarity, you will be able to predict when the lecturer will return from the glacier. Consider that the actual glacier is at a depth of 15 m and on a mountain slope that loses a height of 1.5 m at 1850 m horizontally. Construct the terms (function) dimensionless parameters to include dynamic similarity in this problem. If the lecturer appears in the lab after 9.6 hours in the model, how long will it take to get out of the glacier before you can go and help him in real conditions?(SG ice=0.92, SGglycerin=1.26) V = f (H,L,D,p,g,µ) FOLLOW THE STEPS BELOW FOR ANSWER 1.Step : Parameters: 2. Step : FL t are chosen. 3. Step Parameters Dimensions 4. Adım: selected repetitive parameters: (do not select viscosity and speed as repetitive parameters) 5. Adım: 6. Adım: 7. Adım: how many Pi parameters will you Finding the Pi parameters When will the lecturer appear? find?
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