**Transcription for Educational Website:**---**Manometer Pressure Calculation**For the manometer shown below, calculate \((P_A - P_B)\). The oil has a specific gravity of 0.65. Report your result in kPa.**Diagram Explanation:**The diagram depicts a U-tube manometer containing three different fluids: oil, water, and mercury. It includes two pressure points, \(A\) and \(B\), connected by these fluids.- **Oil** is on the left side of the manometer, connecting point \(A\) to a mercury column. The height of the oil column is labeled as 250 mm. - **Water** is on the right side of the manometer, connecting point \(B\) to a mercury column. The height of the water column is labeled as 400 mm. - **Mercury** is at the bottom, balancing the oil on one side and the water on the other. It has a specific gravity of 13.54 with a height of 200 mm.The task is to calculate the pressure difference \((P_A - P_B)\) using the specific gravities and heights of the fluids.**Diagram Key Points:**1. **Oil** on the left, specific gravity = 0.65.2. **Water** on the right.3. **Mercury** at the bottom, specific gravity = 13.54.4. Heights: Oil = 250 mm, Water = 400 mm, Mercury = 200 mm.Use the given data and fluid mechanics principles to find \((P_A - P_B)\) in kilopascals (kPa).---

Data given - A manometer is given in which there are three fluids are filled (i) oil (ii) mercury…

Answered: For the manometer shown below,…

For the manometer shown below, calculate (pA-PB). The oil has a specific gravity of 0.65. Report your result in kPa. В 400 mm Water A 250 тm Mercury (sg=13.54) Oil 200 mm

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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Concept explainers

Properties of Fluids

The term fluid represents a type of substance that can easily change its shape under any external pressure/force and can flow. Fluids can acquire any shape in which it is stored and can resist normal stresses but cannot resist shear stress in rest condition. Whenever external shear stress is applied to fluids, it starts to flow. The fluids may be liquid or gas. Example- water, air, etc.

Question

**Transcription for Educational Website:**

---

**Manometer Pressure Calculation**

For the manometer shown below, calculate \((P_A - P_B)\). The oil has a specific gravity of 0.65. Report your result in kPa.

**Diagram Explanation:**

The diagram depicts a U-tube manometer containing three different fluids: oil, water, and mercury. It includes two pressure points, \(A\) and \(B\), connected by these fluids.

- **Oil** is on the left side of the manometer, connecting point \(A\) to a mercury column. The height of the oil column is labeled as 250 mm.

- **Water** is on the right side of the manometer, connecting point \(B\) to a mercury column. The height of the water column is labeled as 400 mm.

- **Mercury** is at the bottom, balancing the oil on one side and the water on the other. It has a specific gravity of 13.54 with a height of 200 mm.

The task is to calculate the pressure difference \((P_A - P_B)\) using the specific gravities and heights of the fluids.

**Diagram Key Points:**

1. **Oil** on the left, specific gravity = 0.65.
2. **Water** on the right.
3. **Mercury** at the bottom, specific gravity = 13.54.
4. Heights: Oil = 250 mm, Water = 400 mm, Mercury = 200 mm.

Use the given data and fluid mechanics principles to find \((P_A - P_B)\) in kilopascals (kPa).

---

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