A solid cone of height H and base radius `H/2` floats in a liquid of density `rho`. It is hanging from the ceiling with the help of a string. The force by the fluid on the curved surface of the cone is (`P_(0) =` atmospheric pressure)

A cone of radius .R. and height H is immersed fully inside a liquid of density by means of a string. The force due to the liquid acting on the slant surface of the cone is (neglect atmospheric c pressure)

A cone of radius R and height H , is hanging inside a liquid of density rho by means of a string as shown in figure. The force due to the liquid acting on the slant surface of the cone is

A cone of radius R and height H , is hanging inside a liquid of density rho by means of a string as shown in figure. The force due to the liquid acting on the slant surface of the cone is

if a vessel containing a fluid of density rho upto height h is accelerated vertically downwards with acceleration a_0 then the pressure by fluid at the bottom of vessel is ( P_0 to atmospheric pressure)

A cone of radius r and height r is under a liquid of density d.its base is parallel to the free surface of the liquid at a depth H from it as shown.What is the net force due to liquid on its curved surface? (neglect atmospheric pressure)

A solid wooden cone has been supported by a string inside water as shown in the figure. The radius of the circular base of the cone is R and the volume of the cone is v. In equilibrium the base of the cone is at a depth H below the water surface. Density of wood is d( ltrho , density of water). (a) Find tension in the string. (b) Find the force applied by the water on the slant surface of the coone. take atmospheric pressure to be p_(0) .

A hollow right circular cone of height h and of semivertical angle theta is placed with its base on a horizontal table. If the cone is filled with a liquid of density rho and the weight of the empty cone is equal to the weight of the liquid that it contains, find the thrust of the liquid on the base of the cone and the pressure exerted on the table.

The cone of radius R and height H is hanging inside a liquid of density by means of a string a shwon in the figure.