The volume of a liquid flowing per second out of an orifice at the bottom of a tank does not depend upon
A
the height of the liquid above the orifice
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B
the acceleration due to gravity
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C
the density of the liquid
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D
the area of the orifice
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Solution
The correct option is B the density of the liquid Volume of a liquid flowing per second is equal to the product of area and velocity of liquid i.e. Q=Av According to Torricelli's Theorem velocity of efflux v i.e. the velocity with which the liquid flows out of a hole is equal to √2gh where h is the depth of the hole below the liquid surface. So we have Q=A√2gh hence Volume of a liquid flowing per second depends upon
the height of the liquid above the orifice
the acceleration due to gravity
the area of the orifice
and it is independent of the density of the liquid.