Test if the following equation is dimensionally correct: `h= ((sS cos theta)/(r p g))` where h= height, S= surface tension, p= density, r=radius, and g= acceleration due to gravity.

Which of the following equations is dimensionally incorrect ? Where t=time, h = height, s = surface tension, theta = angle, p= density, a, r = radius, g = acceleration due to gravity, v = volume, p = pressure, W = work done, T = torque, epsilon =permittivity, E = electric field, J = current density, L = length.

Check the correctness of the relation h =(2 sigma cos theta)/(r^2 dg), where h is height , sigam is surface tension, theta is angle of contact, r is radius, d is density and g in acceleration due to gravity.

Given as : h=(2 S cos theta)/(r rhog) where S is the surface tension of liquid, r is the radius of capillary tube. rho is the density and g is acceleration due to gravity then dimensional formula for S is:

The Bernoulli's equation is given by P+1/2 rho v^(2)+h rho g=k . Where P= pressure, rho = density, v= speed, h=height of the liquid column, g= acceleration due to gravity and k is constant. The dimensional formula for k is same as that for:

The binding energy of an object of mass m placed on the surface of the earth r is (R = radius of earth, g = acceleration due to gravity)

A particle is taken to a height R above the earth's surface, where R is the radius of the earth. The acceleration due to gravity there is

The pressure at a depth h in a liquid of density d is given by pressure = __ , where g is the acceleration due to gravity.

The absolute pressure at a depth h below the surface of a liquid of density rho is [Given P_(a) = atmospheric pressure, g = acceleration due to gravity]

An earth satellite of mass m revolves in a circular orbit at a height h from the surface of the earth. R is the radius of the earth and g is acceleration due to gravity at the surface of the earth. The velocity of the satellite in the orbit is given by

What will be the acceleration due to gravity at height h if h gt gt R . Where R is radius of earth and g is acceleration due to gravity on the surface of earth