A jet of water with 50 mm diameter impinges on a curved vane
and is deflected through 135º. The vane moves in the same
direction as that of jet with a velocity of 5 m/sec. If the rate of
flow of water is 30 lt/sec, determine (a) force on the vane in the
direction of motion, (b) work done per sec and (c) efficiency.
A 20 cm diameter jet of water strikes a curved vane with a velocity of 30 m/s. The inlet vane angle is zero and the outlet angle is 25°. Find the resultant force on the vane
(a) when the vane is fixed;
(b) when the vane is moving with a velocity of 15 m/s in the direction of jet.
A thick cylinder of internal and external radii 300 mm and 500 mm respectively is subjected to a gradually increasing internal pressure P. Determine the value of P when:
(a) the material of the cylinder first commences to yield;
(b) yielding has progressed to mid-depth of the cylinder wall;
(c) the cylinder material suffers complete “collapse”.
Take uY = 600 MN/m’.
A foot-lever is 1 metre from the center of shaft to the point of application of 600 N load. Find: i) diameter of the shaft, ii) dimensions of the key, iii) dimensions of rectangular arm of the foot lever at 60 mm from the center of shaft assuming width of the arm as 3 times thickness. The allowable tensile stress may be taken as 75 N/mm2 and allowable shear stress as 70 N/mm2.
The properties of a system, during a reversible constant pressure nonflow process at p = 1.6 bar, changed from v1 = 0.3 m3/kg, T1 = 20°C to v2 = 0.55 m3/kg, T2 = 260°C.
The specific heat of the fluid is given by
cp = 1.5+74/(T+45)kJ/kg°c
, where T is in °C.
Determine : (i) Heat added/kg ;
(ii) Work done/kg ;
(iii) Change in internal energy/kg ;
(iv) Change in enthalpy/kg
A foot step bearing has a shaft 140 mm diameter is counter bored with a hole of 70 mm diameter al the end. The shaft rotates at 120 rpm. Calculate
(a) The axial load
(b) Frictional Torque
(c) Heat generated al the bearing if the allowable bearing pressure is 0.8 MN/m² by using Uniform wear theory.
Take coefficient of friction, mu = 0.045
The cranks of a four-cylinder vertical engine are 240 mm long. The reciprocating masses of
the first, second and fourth cranks are 120 kg, 140 kg and 120 kg and the planes of rotation
are 700 mm, 350 mm, and 350 mm from the plane of rotation of third crank. Determine the
mass of the reciprocating parts of the third cylinder