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Download GTU B.Tech 2020 Summer 4th Sem 3140611 Fluid Mechanics And Hydraulics Question Paper

Download GTU (Gujarat Technological University Ahmedabad) B.Tech/BE (Bachelor of Technology/ Bachelor of Engineering) 2020 Summer 4th Sem 3140611 Fluid Mechanics And Hydraulics Previous Question Paper

This post was last modified on 04 March 2021

GTU BE 2020 Summer Question Papers || Gujarat Technological University


Envlmnt No.

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GUJARAT TECHNOLOGICAL UNIVERSITY

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BE - SEMESTER- 1V EXAMINATION - SUMMER 2020

Subject Code: 3140611 Date:04/11/2020

Subject Name: Fluid Mechanics & Hydraulics

Time: 10:30 AM TO 01:00 PM Total Marks: 70

Instructions:

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  1. Attempt all questions.
  2. Make suitable assumptions wherever necessary.
  3. Figures to the right indicate full marks.

Q.1 (a) Define density, specific volume & surface tension. 03

(b) The velocity distribution for flow over a flat plate is given by 04

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u=0.75 y - y* in which u is the velocity in metre per second at a

distance y metre above the plate. Determine the shear stress at

y = 0.20 m. Take dynamic viscosity of fluid as 8.0 poise.

(c) Explain the phenomenon of capillarity. Obtain an expression for 07

capillary rise of a liquid.

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Q.2 (a) Define atmospheric, absolute & vacuum pressure. 03

(b) Explain hydrostatic paradox. 04

(c) Write short note on manometers. 07

OR

(c) State & prove Pascal’s law. 07

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Q.3 (a) Define total pressure, centre of pressure & buoyancy. 03

(b) A rectangular plane surface is immersed vertically in water such that 04

its upper edge is touching free surface of liquid. Show that the depth

of centre of pressure is 2/3 d for rectangular surface of width b and

depth d.

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(c) Define metacentre & metacentric height. How will you determine 07

metacentric height of a floating body experimentally? Explain with

neat sketch.

OR

Q.3 (a) Define stream lines, streak lines & flow net. 03

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(b) Differentiate between (i) Uniform & non uniform flow (i) Sub 04

critical & supercritical flow.

(c) State & prove Bernoulli’s equation & write assumption made for 07

such a derivation.

Q.4 (a) Define orifice, mouthpiece & notches. 03

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(b) Find the discharge of water flowing over a rectangular notch of 2.0 04

m length when the constant head over the notch is 500 mm.Take Cq

=0.62

(c) Differentiate between small & large orifice. Obtain an expression 07

for discharge through large orifice.

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OR

Q.4 (a) Define major energy losses in pipe, hydraulic gradient line & total 03

energy line.

(b) Three pipes of lengths 800 m, 500 m and 400 m and of diameters 04

500 mm, 400 mm & 300 mm respectively are connected in series.

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These pipes are to be replaced by a single pipe of length 1700 m.

Find the diameter of the single pipe.

(c) Define viscous flow. Derive expression for Hagen-Poiseuille’s 07

formula.

Q.5 (a) Define gradually varied flow in open channel, specific energy curve & 03

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hydraulic jump.

(b) A sluice gate discharges water into a horizontal rectangular channel 04

with a velocity of 10 m/sec & depth of flow of 1 m. Determine the

depth of flow after the jump & consequent losses in total head.

(c) Define gradually varied flow. Derive equation of gradually varied 07

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flow.

OR

Q.5 (a) Define dimensional homogeneity, similitude & undistorted models 03

(b) Explain method of selecting repeating variables. 04

(c) The pressure difference ?p in a pipe of diameter D and length 1 due 07

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to viscous flow depends on the velocity V, viscosity µ & density ?.

Using Buckingham’s p theorem obtain an expression for ?p.

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