If e is the charge,m is the mass,`epsilon` is the permittivity,c is the velocity and G is the gravitational constant,then `e^4/((epsilon^2)(m^3)(c^3)G)` has the dimensions of

E.M.F has dimensions of

If E , M , J , and G , respectively , denote energy , mass , angular momentum , and gravitational constant , then EJ^(2) //M^(5) G^(2) has the dimensions of

If E , M , J , and G , respectively , denote energy , mass , angular momentum , and gravitational constant , then EJ^(2) //M^(5) G^(2) has the dimensions of

If E , M , J , and G , respectively , denote energy , mass , angular momentum , and gravitational constant , then EJ^(2) //M^(5) G^(2) has the dimensions of

If E , M , J , and G , respectively , denote energy , mass , angular momentum , and gravitational constant , then EJ^(2) //M^(5) G^(2) has the dimensions of

h d G has the dimensions of (h = height , d = density , G = Gravitational constant)

If E, M, L and G denote energy, mass, angular momentum and gravitational constant repectively then the quantity (E^(2)L^(2)//M^(5)G^(2)) has the dimensions of :-

If epsilon_(0) is permittivity of free space, e is charge of proton, G is universal gravitational constant and m_(p) is mass of a proton then the dimensional formula for (e^(2))/(4pi epsilon_(0)Gm_(p)^(2)) is

If C the velocity of light, h planck's constant and G Gravitational constant are taken as fundamental quantities, then the dimensional formula of mass is

If h is the Planck's constant, m = mass of the electron, e = charge of the electron and in_(0) = permittivity of vacuum, then (h^(2)in_(0))/(me^(2)) has the unit