1
GATE ME 2014 Set 1
Numerical
+2
-0
An ideal water jet with volume flow rate of $$0.05{m^3}/s$$ strikes a flat plane placed normal to its path and exerts a force of $$1000N.$$ Considering the density of water as $$1000$$ $$kg/{m^3},$$ the diameter (in $$mm$$) of the water jet is ____________
Your input ____
2
GATE ME 2014 Set 3
MCQ (Single Correct Answer)
+2
-0.6
A siphon is used to drain water from a large tank as shown in the figure below. Assume that the level of water is maintained constant. Ignore frictional effect due to viscosity and losses at entry and exit. At the exit of the siphon, the velocity of water is GATE ME 2014 Set 3 Fluid Mechanics - Fluid Dynamics Question 19 English
A
$$\sqrt {2g\left( {{Z_Q} - {Z_R}} \right)} $$
B
$$\sqrt {2g\left( {{Z_P} - {Z_R}} \right)} $$b
C
$$\sqrt {2g\left( {{Z_0} - {Z_R}} \right)} $$
D
$$\sqrt {2g{Z_q}} $$
3
GATE ME 2013
MCQ (Single Correct Answer)
+2
-0.6
Water is coming out from a tap and falls vertically downwards. At the tap opening, the stream diameter is $$20$$ $$mm$$ with uniform velocity of $$2$$ $$m/s.$$ Acceleration due to gravity is $$9.81$$ $$m/{s^2}.$$ Assuming steady, inviscid flow, constant atmospheric pressure everywhere and neglecting curvature and surface tension effects, the diameter in mm of the stream $$0.5$$ $$m$$ below the tap is approximately
A
$$10$$
B
$$15$$
C
$$20$$
D
$$25$$
4
GATE ME 2012
MCQ (Single Correct Answer)
+2
-0.6
A large tank with a nozzle attached contains three immiscible, inviscid fluids as shown. Assuming that the changes in $${h_1},\,\,{h_2}$$ and $${h_3}$$ are negligible, the instantaneous discharge velocity is GATE ME 2012 Fluid Mechanics - Fluid Dynamics Question 22 English
A
$$\sqrt {2g{h_3}\left( {1 + {{{\rho _1}} \over {{\rho _3}}}\,{{{h_1}} \over {{h_3}}} + {{{\rho _2}} \over {{\rho _3}}}{{{h_2}} \over {{h_3}}}} \right)} $$
B
$$\sqrt {2g\left( {{h_1} + {h_2} + {h_3}} \right)} $$
C
$$\sqrt {2g\left( {{{{\rho _1}{h_1} + {\rho _2}{h_2} + {\rho _3}{h_3}} \over {{\rho _1} + {\rho _2} + {\rho _3}}}} \right)} $$
D
$$\sqrt {2g\left( {{{{\rho _1}{h_2}{h_3} + {\rho _2}{h_3}{h_1} + {\rho _3}{h_1}{h_2}} \over {{\rho _1}{h_1} + {\rho _2}{h_2} + {\rho _3}{h_3}}}} \right)} $$
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