Units and Measu...

Dimensions of $$\dfrac { L }{ RCV } $$ are:

The physical quantity which has the dimensional formula as that of $$\dfrac { energy }{ mass \times length } $$ is:

The length, breadth and thickness of a rectangular lamina are $$1.024\ m$$, $$0.56\ m$$, and $$0.0031\ m$$. The volume, in $${ m }^{ 3 }$$, is:

If $$m$$ is the mass, $$Q$$ is the charge and $$B$$ is the magnetic induction, $$\dfrac{m}{BQ}$$ has the same dimensions as :

If the unit of mass is $$\dfrac { 1 }{ 2 } kg$$ and that of length is $$2$$ m and the unit of time is one second, the unit of pressure is:

If $$C$$ denotes the capacity and $$L$$ denotes the inductance, the dimensions of '$$LC$$' are :

If the fundamental units of length, mass and time are halved, the unit of momentum will be:

The dimensional formula for strain is same as that of

The dimensions of the coefficient of viscosity are :

The division of energy by time is $$X$$. The dimensional formula of $$X$$ is same as that of