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MECHANICS OF FLUIDS CE2202 PREVIOUS YEAR ANNA UNIVERSITY QUESTION PAPER| CE 2202 MECHANICS OF FLUIDS QUESTION BANK



B.E./B.Tech. DEGREE EXAMINATION, APRIL/MAY 2010 
Third Semester 
Civil Engineering 
CE2202 — MECHANICS OF FLUIDS 
(Regulation 2008) 
Time: Three hours  Maximum: 100 Marks 
Answer ALL Questions 
PART A — (10 × 2 = 20 Marks) 
1. Define the term continuum.
2. What is the difference between an ideal and a real fluid?
3. Distinguish between path lines, stream lines and streak lines.
4. To what type of flow is the concept of velocity potential and stream function
applicable?
5. What are the assumptions made in the derivation of Euler's equation?
6. Sketch the velocity and shear stress distribution for  laminar flow of an
incompressible fluid through a circular pipe.
7. Give four examples in every day life where formation  of boundary layer is
important.
8. What are the characteristics of laminar flow?
9. What are the applications of model testing?
10. Enumerate the applications of dimensional homogeneity.
PART B — (5 × 16 = 80 Marks) 
11. (a) (i) An open reservoir contains a liquid having density of 1.23 g/cc. At a
certain point the gauge pressure is 0.31 atmosphere. At what height
above the given point is the liquid level? (8)
 (ii) Define Viscosity. Explain the effect of temperature and pressure on
viscosity of liquids and gases.   (8)
Or
(b) (i) Explain the characteristics of non- Newtonian fluids in detail. (8)
 (ii) The velocity distribution for flow over a plate is given by
2
u =2y − y
where  u is the velocity in m/s at a distance y meters above the
plate. Determine the velocity gradient and shear stress at the
boundary and 0.15 m from it.   (8)
12. (a) Derive an expression for the depth of centre of pressure from free surface
of liquid of an inclined plane surface submerged in the liquid. (16)
Or
(b) (i) Derive the differential equation of continuity. (8)
 (ii) In a two dimensional incompressible flow, the fluid velocity
components are given by  u = x −4y and  v = −y −4x . Show that
velocity potential exists and determine its form as well as stream
function.   (8)
13. (a) A drainage pump has tapered suction pipe. The pipe is running full of
water. The pipe diameter at the inlet and at the upper end is 1 m and
0.5 m respectively. The free water surface is 2 m above the centre of the
inlet and centre of upper end is 3 m above the top of free water surface.
The pressure at the top end of the pipe is 25 cm of Hg and it is known
that loss of head by friction between top and bottom section is one tenth
of the velocity head at the top section. Compute the discharge in litre/sec.
Neglect loss of head at the entrance of the tapered pipe. (16)
Or
(b) Show that the momentum correction factor and kinetic energy correction
factor for laminar flow through a circular pipe are 4/3 and 2 respectively.
     (16)




14. (a) Explain what you understand by boundary layer thickness and
displacement thickness. Determine the relationship between the two for
a boundary layer which is
  (i) laminar throughout and
 (ii) turbulent throughout.  
  Assume :
  (1) in the laminar boundary layer, the flow obeys the law, shear
stress
dy
du
τ = where   is the viscosity, which leads to
velocity profile
2
(U −u) = k(δ − y) where  U is the free stream
velocity,  u is the velocity at a distance  y above the plate and
k is a constant.
  (2) the velocity distribution in the turbulent boundary layer is
given by
.   (16)
Or
(b) Derive an expression for the calculation of loss of head due to
 (i) sudden enlargement
 (ii) sudden contraction.   (16)
15. (a) Describe Buckingham’s  π – theorem to formulate a dimensionally
homogeneous equation between the various physical quantities effecting
a certain phenomenon.   (16)
Or
(b) By dimensional analysis, show that the power P developed by a hydraulic
turbine is given by




=
gH
N D
P N D f
2 2
3 5
ρ where  ρ – mass density of
liquid, N – rotational speed, D – diameter of runner, H – working head
and g – acceleration due to gravity.  (16)

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