A container shown in figure contains a liquid to depth H, and of density `rho` The gauge pressure at point P is :

A container (see figure) contains a liquid upto a height h. The density of the liquid is The gauge pressure at point P is (rho gh )/(x ) . Find the value of x

In a U-tube, two immiscible liquids of density rho _ 1 and rho _ 2 are arranged as shown in figure. The right part of the tube is closed at the top and some air is entrapped above liquid of density rho _2 . The gauge pressure of this air is :

Some quantity of water is contained in a container as shown in figure. As neon is added to this system at constant pressure, the amount of liquid water in the vessel

Some quantity of water is contained in a container as shown in figure. As neon is added to this system at constant pressure, the amount of liquid water in the vessel

Consider a liquid at rest in a container which opens into atmosphere. At any point A at a depth h below the surface of the liquid, (i) the gauge pressure at point A is rho gh. (ii) the gauge pressure at point a is P _(a)+rhogh. (iii) The pressure at point A is rhogh. (iv) The pressure at point A is Pa + rho gh. The correct alternative is

Consider a liquid at rest in a container which opens into atmosphere. At any point A at a depth h below the surface of the liquid, (i) the gauge pressure at point A is rho gh. (ii) the gauge pressure at point a is P _(a)+rhogh. (iii) The pressure at point A is rhogh. (iv) The pressure at point A is Pa + rho gh. The correct alternative is

Four container of honey are shown in the figure. The pressure at depth h is

Four container of honey are shown in the figure. The pressure at depth h is

As shown in figure lower portion of the manometer tube contains fluid of density rho_(1) and the upper part contains fluid of density rho_(2)(rho_(1)gtrho_(2)) . If pressures on the top of these two arms are P_(1)andP_(2) , calculate pressure differnce (P_(1)-P_(2)) .

A vertical communicating tube contains a liquid of density rho . If it moves with a horizontal acceleration a , pressure at A is equal to :