Examine the two equations given below: (A) L = Iω (B) (dL)/(dt) =...

The equation $L = I\omega$ is a kinematic relation that defines the angular momentum of a rigid body. It depends on the mass distribution and the angular velocity relative to the frame of reference. This definition is valid in any frame, including non-inertial frames.

The equation $\dfrac{dL}{dt} = \Gamma$ is the rotational analogue of Newton's second law, where $\Gamma$ is the net torque due to real forces. Newton's laws are valid only in inertial frames of reference. In a non-inertial frame, pseudo forces must be taken into account, which exert pseudo torques on the system. The correct equation in a non-inertial frame is $\dfrac{dL}{dt} = \Gamma_{\text{real}} + \Gamma_{\text{pseudo}}$.

Therefore, A is correct but B is incorrect.