**Problem-4**A liquid (Specific Gravity, S.G. = 0.9) flows downward through a vertical pipe as shown. Determine:a) the pressure drop, Δp = p₁ - p₂ b) the volume flowrate (Q).**Given:**- h = 100 mm.- Assume steady, incompressible, frictionless flow. - (S.G.) Mercury = 13.6**Diagram Explanation:**- The diagram shows a vertical pipe with two sections: Section-1 and Section-2.- Section-1 is at the top, where the liquid begins to flow downward.- Section-2 is at the bottom, where the pipe expands, possibly affecting the flow characteristics.- The vertical distance between the two sections is 0.6 meters.- At the lower part of the diagram, there is a manometer containing mercury, used to measure the pressure difference between the two sections.- The height difference in the mercury column is denoted as 'h' (100 mm) and is used to determine the pressure difference.- Dimensions of the pipe sections are indicated: the width of Section-1 is 300 mm, while the width at Section-2 is 100 mm.This setup can be used to calculate the pressure loss due to gravitational and flow effects using manometer principles.

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Problem-4 A liquid (S.G. = 0.9) flows downward through a vertical pipe as shown. Determine a) the pressure drop, Ap= p1-p2 and b) the volume flowrate (Q). Given: h = 100 mm. Assume steady, incompressible, frictionless flow. (S.G.)Mercury = 13.6 300 mm Section – 1 0.6 m Section – 2

Problem-4 A liquid (S.G. = 0.9) flows downward through a vertical pipe as shown. Determine a) the pressure drop, Ap= p1-p2 and b) the volume flowrate (Q). Given: h = 100 mm. Assume steady, incompressible, frictionless flow. (S.G.)Mercury = 13.6 300 mm Section – 1 0.6 m Section – 2

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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