If the water emerge from an orifice in a tank in which the gauge pressure is `4xx10^(5) Nm^(-2)` before the flow starts, then what will be the velocity of the water emerging out ? Take density of water is `1000 kg m^(-3)`
Text Solution
Verified by Experts
Here, `p=4xx10^(5) N m^(-2) " and " rho=1000 kg m^(-3), g=10 ms^(-2)` Apply, `p=h rho g implies h=(p)/(rho g)=(4xx10^(5))/(1000xx10)` Velocity of efflux, `v=sqrt(2gh)=sqrt((2xx10xx4xx10^(5))/(1000xx10))` `sqrt(800)=28.28 ms^(-1)`
Topper's Solved these Questions
FLUID MECHANICS
DC PANDEY|Exercise Example 13.21|1 Videos
FLUID MECHANICS
DC PANDEY|Exercise Example 13.22|1 Videos
FLUID MECHANICS
DC PANDEY|Exercise Example 13.19|1 Videos
EXPERIMENTS
DC PANDEY|Exercise Subjective|15 Videos
GENERAL PHYSICS
DC PANDEY|Exercise INTEGER_TYPE|2 Videos
Similar Questions
Explore conceptually related problems
At What velocity does water emerge from an orifice in a tank in which gauge pressure is 3 xx 10^(5) Nm^(-2) before the flow starts ? (Take the density of water =1000 kg m^(-3) .)
At what velocity does water emerge from an orifice in a tank in which gauge pressure is 3 x 10^(5)Nm^(-2) before the flow starts ? Density of water = 1000 kgm^(-3) .
Calculate the velocity with which water emerges from an orifice in a tank if the gauge pressure is 2 xx 10^5 N/m before the flow starts.
At what velocity does the water emerge from an orifice in an open tank if the gauge pressure at the orifice is 2 xx 10^(5) N m^(-2) before the flow starts?
Calculate the molarity of water if its density is 1000 kg m^(-3)
At a pressure of 10^(5)N//m^(2) , the volumetric strain of water is 5xx10^(-5) . Calculate the speed of sound in water. Density of water is 10^(3)kg//m^(3).
Calculate the molarity of water if its density is 1000 kg//m^(3) .