00:01
Hello students, for the a part diameter d3 is given as 1 cm.
00:10
So this will be equal to so radius r3 will be equal to d3 by 2 that will be equal to 5 into 10 raised to minus 3 meter and here the flow rate eta is given as 7 .31 into 10 raised to minus 3 meter cube per second, meter cube per second.
00:42
So according to equation of continuity, according to equation of continuity, according to equation of continuity flow rate eta should be constant at every points.
01:06
So flow rate should be constant.
01:11
So eta at point 3 at the pipe having diameter d3 will be equal to a3 into area into velocity, a3 is the area of the pipe that will be pi into 5 into 10 raised to minus 3 whole square into v3.
01:31
So v3 will be equal to eta divided by pi into 5 into 10 raised to minus 3 whole square.
01:41
So this will be equal to 7 .31 into 10 raised to minus 3 divided by pi into 5 into 10 raised to minus 3 whole square.
02:02
So if we calculate we will get velocity v3, this will be equal to 93 .12 meter per second.
02:11
So in the b part we have to find out the velocity for the pipe d2.
02:16
So diameter d2 is given as 5 .05 centimeter.
02:22
So radius r2 will be equal to 0 .0252 meter.
02:30
So flow rate eta will be equal to a2 into v2.
02:35
So velocity v2 will be equal to eta divided by area of cross section of pipe 2.
02:43
This will be equal to 7 .31 into 10 raised to minus 3 divided by pi into 0 .0252 whole square.
02:56
So if we calculate we will get the velocity v2 will be equal to 3 .66 meter per second.
03:08
So in the c part we have to find out the density rho.
03:15
So density rho density of the liquid will be equal to 1 by eta...