the figure below, both fluids (water and mercury) are at 20. If V₁ = 1.7 ft/s and losses are neglected, what should the manometer reading h (in ft) be? in 1 -Water 0.683 ft 2.328 ft 0 1.634 ft 1 in 1.149 ft 2 ft Mercury 10 ft

Structural Analysis
6th Edition
ISBN:9781337630931
Author:KASSIMALI, Aslam.
Publisher:KASSIMALI, Aslam.
Chapter2: Loads On Structures
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**Fluid Mechanics Problem**

In the figure below, both fluids (water and mercury) are at 20°C. If \( V_1 = 1.7 \, \text{ft/s} \) and losses are neglected, what should the manometer reading \( h \) (in ft) be?

**Diagram Description:**

The diagram shows a horizontal pipe connected to a vertical pipe with two sections labeled:
- Section 1: The horizontal pipe has a diameter of 3 inches.
- Section 2: The vertical pipe has varying diameters: 10 ft height and narrows to 1 inch at the top.

- There's a manometer connected to the horizontal pipe filled with mercury. The height of mercury in the vertical arm is shown as 2 ft above the baseline of the horizontal pipe.

**Options for Manometer Reading \( h \):**

- 0.683 ft
- 2.328 ft
- 1.634 ft
- 1.149 ft

Select the correct value for the manometer reading \( h \) in feet by applying principles of fluid mechanics and continuity.
Transcribed Image Text:**Fluid Mechanics Problem** In the figure below, both fluids (water and mercury) are at 20°C. If \( V_1 = 1.7 \, \text{ft/s} \) and losses are neglected, what should the manometer reading \( h \) (in ft) be? **Diagram Description:** The diagram shows a horizontal pipe connected to a vertical pipe with two sections labeled: - Section 1: The horizontal pipe has a diameter of 3 inches. - Section 2: The vertical pipe has varying diameters: 10 ft height and narrows to 1 inch at the top. - There's a manometer connected to the horizontal pipe filled with mercury. The height of mercury in the vertical arm is shown as 2 ft above the baseline of the horizontal pipe. **Options for Manometer Reading \( h \):** - 0.683 ft - 2.328 ft - 1.634 ft - 1.149 ft Select the correct value for the manometer reading \( h \) in feet by applying principles of fluid mechanics and continuity.
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