The dimensions of the quantity hc (where `h=h/(2pi)`) is

The dimension of a quantity (h gamma)/(c ) where h is the planck's constants, gamma is the frequency and c is the velocity of light are :

The dimension of E/H is that of

The dimension of the quantity 1/epsilon_0 e^2/(hc) is (e charge of electron,h Planck's constant and c=velocity of light)

The dimension of the quantity 1/epsilon_0 e^2/(hc) is (e charge of electron,h Planck's constant and c=velocity of light)

The dimensions of the quantity namely (mu_(0)ce^(2))/(2h) is : where mu_(0)- permebility of free space, c -velocity of light, e =electron charge and h being Plank's constant :

Find the dimension of the quantity L/(RCV), where symbols have usual meaning.

Find the dimension of the quantity (1)/(4pi epsilon_(0))(e^(2))/(hc) , the letters have their usual meaning , epsilon_(0) is the permitivity of free space, h, the Planck's constant and c, the velocity of light in free space.