The loss of head due to various pipe fittings such as valves and couplings is expressed as

This question was previously asked in
JKSSB JE Civil Jal Shakti 6 Dec 2022 Official Paper (Shift 2)
View all JKSSB JE Papers >
  1. hfit = \({{k} \over 2g}\) V
  2. hfit = \({{k} \over 2g}\) V2
  3. hfit = \({{k} \over 4g}\) V2
  4. hfit =  \({{k} \over 2g}\)V3

Answer (Detailed Solution Below)

Option 2 : hfit = \({{k} \over 2g}\) V2
Free
ST 1: JKSSB JE - Surveying
5.1 K Users
20 Questions 20 Marks 20 Mins

Detailed Solution

Download Solution PDF

Explanation:

Minor Losses: 

These occur due to various fittings, valves, bends, elbows, tees, inlets, exits, contractions, and expansions.

Usually expresses in terms of the loss coefficient KL or resistance coefficient, \({h_L} = {K_L}\frac{{{V^2}}}{{2g}}\)

Reason for loss Formula
Due to sudden expansion \({h_L} = \frac{{{{\left( {{V_1} - {V_2}} \right)}^2}}}{{2g}}\)
Due to sudden contraction \({h_L} = {\left( {\frac{1}{{{C_c}}} - 1} \right)^2}\frac{{V_2^2}}{{2g}}\)
Due to exit from a pipe \({h_L} = \frac{{{V^2}}}{{2g}}\)
Due to the entrance of the pipe \({h_L} = 0.5\frac{{{V^2}}}{{2g}}\)
Due to gradual contraction \({h_L} = {K_L}\frac{{{V_1}^2}}{{2g}}\)
Due to gradual enlargement \({h_L} = {K_L}\frac{{{V_2}^2}}{{2g}}\)
Due to bends or pipe fittings \({h_L} = {K_L}\frac{{{V}^2}}{{2g}}\)
Due to nozzle \({h_L} = \left( {\frac{1}{{C_v^2}} - 1} \right)\frac{{{V^2}}}{{2g}}\)

Additional Information 

Major Losses

Due to friction

  • When fluid flows from one section to another, there is a reduction in total energy due to friction between the pipe wall and the flowing fluid.
  • It is given by Darcy Weisbach Equation: 

\({h_f} = \frac{{4f'L{V^2}}}{{2gD}} = \frac{{fL{V^2}}}{{2gD}}\)

where, L = length of pipeline,  f’ = friction coefficient,  D = diameter of pipe, V = average velocity, f = friction factor

f’ is a dimensionless quantity whose value depends upon the roughness coefficient of pipe surface and Reynold's number of the flow.​​

Laminar flow

Turbulent flow
Re < 2000 Re > 4000 
\(f = \frac{{64}}{{{R_e}}}\) \(f = \frac{{0.079}}{{{R_e}^{1/4}}}\)
Latest JKSSB JE Updates

Last updated on May 19, 2025

-> JKSSB Junior Engineer recruitment exam date 2025 for Civil and Electrical Engineering has been released on its official website. 

-> JKSSB JE exam will be conducted on 10th August (Civil), and on 27th July 2025 (Electrical).

-> JKSSB JE recruitment 2025 notification has been released for Civil Engineering. 

-> A total of 508 vacancies has been announced for JKSSB JE Civil Engineering recruitment 2025. 

-> JKSSB JE Online Application form will be activated from18th May 2025 to 16th June 2025 

-> Candidates who are preparing for JKSSB JE can download syllabus PDF from official website of JKSSB.

-> The candidates can check the JKSSB JE Previous Year Papers to understand the difficulty level of the exam.

-> Candidates also attempt the JKSSB JE Mock Test which gives you an experience of the actual exam.

More Types of Minor Losses in Pipe Questions

Get Free Access Now
Hot Links: teen patti online game teen patti club teen patti list teen patti master gold apk teen patti gold download