Units and Dimensions
Planck's constant ($$h$$), speed of light in vacuum ($$c$$) and Newton's gravitational constant ($$G$$) are three fundamental constants. Which of the following combinations of these has the dimension of length?
Which of the following pairs does not have same dimensions?
Moment of force $$(\tau)$$ is equal to the product of moment of inertia $$(I)$$ and the angular acceleration $$(\alpha)$$ of the rotating body.
$$\therefore$$ $$\tau = I \alpha$$
Hence the dimensions of moment of force and moment of inertia must be different.
Planck's constant ($$h$$), speed of light in vacuum ($$c$$) and Newton's gravitational constant ($$G$$) are three fundamental constants. Which of the following combinations of these has the dimension of length?
Dimensional formula of angular momentum is
Dimensional formula of $$\Delta Q$$ heat supplied to the system is given by
The dimensional formula for electric flux is?
Suppose a quantity x can be dimensionally represented in terms of M, L and $$T$$ that is, $$[x]=M^aL^bT^c$$. The quantity mass.
The dimensions of time constant are:
Write the dimensional formula of Force.
The dimensions of Planck's constant are the same as that of the
The dimensional formula of electric potential is
Dimensional formula of $$\Delta Q$$, heat supplied to the system is