Water enters the horizontal, circular crosssectional, sudden contraction nozzle sketched in the figure at section (1) with a uniformly distributed velocity of 25 ft/s and a pressure of 75 psi. The water exits from the nozzle into the atmosphere at section (2) where the uniformly distributed velocity is 100 ft/s. Determine the axial component of the anchoring force required to hold the contraction in place. This diagram illustrates fluid flow through a pipe with two sections, showing a change in pressure and velocity.### Properties of Section (1)- **Diameter (\(D_1\)):** 3 inches- **Pressure (\(p_1\)):** 75 psi- **Velocity (\(V_1\)):** 25 ft/s### Properties of Section (2)- **Pressure (\(p_2\)):** 0 psi- **Velocity (\(V_2\)):** 100 ft/sThe flow transitions from Section (1) to Section (2) showing a decrease in pressure and an increase in velocity, illustrating principles related to fluid dynamics, such as Bernoulli's equation.

Given Data: The diameter of section 1 is: D1=3 in×1 ft12 in=0.25 ft The pressure in section 1 of the…

Answered: Water enters the horizontal, circular…

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

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Water enters the horizontal, circular crosssectional, sudden contraction nozzle sketched in the figure at section (1) with a uniformly distributed velocity of 25 ft/s and a pressure of 75 psi. The water exits from the nozzle into the atmosphere at section (2) where the uniformly distributed velocity is 100 ft/s. Determine the axial component of the anchoring force required to hold the contraction in place.

This diagram illustrates fluid flow through a pipe with two sections, showing a change in pressure and velocity.

### Properties of Section (1)
- **Diameter (\(D_1\)):** 3 inches
- **Pressure (\(p_1\)):** 75 psi
- **Velocity (\(V_1\)):** 25 ft/s

### Properties of Section (2)
- **Pressure (\(p_2\)):** 0 psi
- **Velocity (\(V_2\)):** 100 ft/s

The flow transitions from Section (1) to Section (2) showing a decrease in pressure and an increase in velocity, illustrating principles related to fluid dynamics, such as Bernoulli's equation.

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