Water flows steadily through a horizontal pipe of variable cross-section. If the pressure of water is $P$ at a point where flow speed is $v$ , the pressure at another point where the flow speed is $2v$ , is (Take density of water as $\rho $ )
$P - \frac{{3\rho {v^2}}}{2}$
$P - \frac{{\rho {v^2}}}{2}$
$P - \frac{{3\rho {v^2}}}{4}$
$P -\rho v^2$
A fluid is flowing through a horizontal pipe of varying cross-section, with speed $v\;ms^{-1}$ at a point where the pressure is $P$ Pascal. At another point where pressure is $\frac{ P }{2}$ Pascal its speed is $V\;ms^{-1}$. If the density of the fluid is $\rho\, kg\, m ^{-3}$ and the flow is streamline, then $V$ is equal to
Figure shows a siphon. Choose the wrong statement:
($P_0$ = atmospheric pressure)
Water is moving with a speed of $5.0\,m/s$ through a pipe of cross sectional area $4.0\,cm^2$ . The water gradually descends $10\,m$ as the pipe increase in area to $8.0\,cm^2$ . If the pressure at the upper level is $1.5 \times 10^5\,Pa$ , the pressure at lower level will be
Explain why roof of building flyout during stormy wind.
Give the formula for measurement of velocity of fluid in a broader part of venturi-meter.