P3.127 In Fig. P3.127 the open jet of water at 20°C exits a nozzle into sea-level air and strikes a stagnation tube as shown.
P3.127 In Fig. P3.127 the open jet of water at 20°C exits a nozzle into sea-level air and strikes a stagnation tube as shown.
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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Question
Fluid

Transcribed Image Text:**Problem Statement:**
If the pressure at the centerline at section 1 is 110 kPa, and losses are neglected, estimate
1. (a) the mass flow in kg/s
2. (b) the height \( H \) of the fluid in the stagnation tube.

Transcribed Image Text:**P3.127** In Fig. P3.127, the open jet of water at 20°C exits a nozzle into sea-level air and strikes a stagnation tube as shown.
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### Diagram Explanation
The diagram depicts the flow of water through a nozzle and into sea-level air, where it impacts a stagnation tube. Here are the detailed annotations:
- **Region (1)**: This is the initial section where water is contained before it enters the nozzle. The vertical dimension at this point is labeled as 12 cm.
- **Nozzle Outlet**: As the water exits the nozzle, it continues as an open jet. The vertical dimension of the open jet is given as 4 cm.
- **Open Jet Impact**: The open jet strikes a stagnation tube which measures the velocity of the jet. The height difference noted by `H` between the surfaces within the stagnation tube and the open jet aids in determining the flow characteristics.
**Points to Note:**
- The temperature of the water is 20°C.
- Sea-level air surrounds the jet after it exits the nozzle.
### Concepts
- **Stagnation Tube**: Used to measure the velocity of the fluid by correlating the height difference `H` caused by the pressure difference.
- **Continuity Equation**: Given that the water's flow rate must remain constant, the reduction in cross-sectional area from 12 cm to 4 cm will result in an increase in velocity.
- **Bernoulli's Principle**: Utilized to relate the pressure, velocity, and height difference.
The figure serves as a practical example of fluid dynamics principles applied to determine fluid velocity and pressure changes through a nozzle and subsequent impact scenario.
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