If `E` = energy , `G`= gravitational constant, `I`=impulse and `M`=mass, then dimensions of `(GIM^(2))/(E^(2)` are same as that of

If E is energy ,G is gravitational constant,l is impulse and M is masss the dimensions of (GIM^2)/(E^2) are same as that of :

If E = energy , G = gravitational constant , I = impulse and M = mass the dimension (GI^(2)M)/(E^(2)) is same as that of

If E = energy , G = gravitational constant , I = impulse and M = mass the dimension (GI^(2)M)/(E^(2)) is same as that of

If E and G resp. denote energy and gravitational constant then E/G has the dimensions of

E, m, L, G denote energy mass, angular momentum & gravitation constant respectively. The dimensions of (EL^(2))/(m^(5)G^(2)) will be that of :

The dimensions of gravitational constant G are :

If E is energy M is mass, J is angular momentum and G is universal gravitational constant ,then dimensions of x=EJ^2/G^2M^5 can be that of