
16. A liquid of density 900 kg/m3 is filled in a cylindrical tank of upper radius 0.9 m and lower radius 0.3 m. A capillary tube of length l is attached at the bottom of the tank as shown in the figure. The capillary has outer radius 0.002 m and inner
radius a. When pressure P is applied at the top of the tank volume flow rate of the liquid is 8 × 10-6 m3/s and if capillary tube is detached, the liquid comes out from the tank with a velocity 10 m/s. Determine the coefficient of viscosity of the liquid.
[Given : pa2 = 10-6 m3 and a2 / l = 2 × 10-6 m]
FOR CALCULATING THE PRESSURE DROP ACROSS THE CAPILLARY TUBE WE CAN SIMPLY APPLY BERNOULLI'S EQUATION B/W THE TWO ENDS OF THE CAPILLARY TUBE AND FOR THAT WE DONT NEED THE HEIGHT h AND THE VALUES OF THE RADII 0.3 AND 0.9 IN THE SOLTUION IT IS OTHERWISE PLZ CONFIRM...




