The Agure illustrates flow through a pipe with diameters of 1.0 mm and 2.0 mm and with different elevations. Px is the pressure in the pipe, and Vx is the speed of a non-viscous incompressible fluid at locations x = Q,R,S,T, or U. (154A Greater than Less than Less than Less than Less than Equal to Dalm PR is... Ps Vo is ... 0.5VT Puis... PT Vs is ... VR PT is... Ps. Vu is ... VT

Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
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The figure illustrates flow through a pipe with diameters of 1.0 mm and 2.0 mm and with different elevations. \( P_x \) is the pressure in the pipe, and \( V_x \) is the speed of a non-viscous incompressible fluid at locations \( x = Q, R, S, T, \) or \( U \).

Below the diagram, there are comparative statements regarding pressure and velocity at different points along the pipe:

1. \( P_R \) is **greater than** \( P_S \).
2. \( V_Q \) is **less than** \( 0.5V_T \).
3. \( P_U \) is **less than** \( P_T \).
4. \( V_U \) is **less than** \( V_T \).
5. \( P_T \) is **less than** \( P_Q \).
6. \( V_U \) is **equal to** \( V_R \).

The pipe has sections with two different diameters and changes in elevation, indicating variations in velocity and pressure due to Bernoulli’s principle. As the pipe narrows or the elevation changes, adjustments in velocity and pressure are observed.
Transcribed Image Text:The figure illustrates flow through a pipe with diameters of 1.0 mm and 2.0 mm and with different elevations. \( P_x \) is the pressure in the pipe, and \( V_x \) is the speed of a non-viscous incompressible fluid at locations \( x = Q, R, S, T, \) or \( U \). Below the diagram, there are comparative statements regarding pressure and velocity at different points along the pipe: 1. \( P_R \) is **greater than** \( P_S \). 2. \( V_Q \) is **less than** \( 0.5V_T \). 3. \( P_U \) is **less than** \( P_T \). 4. \( V_U \) is **less than** \( V_T \). 5. \( P_T \) is **less than** \( P_Q \). 6. \( V_U \) is **equal to** \( V_R \). The pipe has sections with two different diameters and changes in elevation, indicating variations in velocity and pressure due to Bernoulli’s principle. As the pipe narrows or the elevation changes, adjustments in velocity and pressure are observed.
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