The figure shows two immiscible liquids-Kerosene and water- Kerosene has density rho-2 and water has density rho-1- Find the velocity of water flow-

Question

Toppr Admin · Accepted Answer

Density of Kerosene -x3C1-2 water density -x3C1-1Let- the height water -h1and the height of Kerosene -h2 respectivelyThe velocity of water flow through hole-xA0- in the bottom is given byv-x221A-2g-h1-h2-x3C1-2-x3C1-1-

The figure shows two immiscible liquids(Kerosene and water). Kerosene has density $ρ_{2}$ and water has density $ρ_{1}$ . Find the velocity of water flow.

Density of Kerosene $= ρ_{2}$ water density $= ρ_{1}$
Let, the height water $= h_{1}$
and the height of Kerosene $= h_{2}$ respectively
The velocity of water flow through hole in the bottom is given by
$v = \sqrt{2 g [h_{1} + h_{2} (ρ_{2} ρ_{1})]}$

The figure shows two immiscible liquids(Kerosene and water). Kerosene has density ρ2 and water has density ρ1. Find the velocity of water flow.

Density of Kerosene =ρ2 water density =ρ1Let, the height water =h1and the height of Kerosene =h2 respectivelyThe velocity of water flow through hole in the bottom is given byv=√2g[h1+h2(ρ2ρ1)]

The figure shows two immiscible liquids(Kerosene and water). Kerosene has density $ρ_{2}$ and water has density $ρ_{1}$ . Find the velocity of water flow.

Density of Kerosene $= ρ_{2}$ water density $= ρ_{1}$
Let, the height water $= h_{1}$
and the height of Kerosene $= h_{2}$ respectively
The velocity of water flow through hole in the bottom is given by
$v = \sqrt{2 g [h_{1} + h_{2} (ρ_{2} ρ_{1})]}$