Consider the following two statements : (A) The linear momentum of a particle is independent of the frame of reference.

(d) zero. Explanation: Centrifugal force is a pseudo force needed in an non-inertial frame of reference when we still want to use the Newton's Laws. In this case the frame of reference is inertial, so there is no centrifugal...

(d) B implies A but A does not imply B. Explanation:  If (B) is true, then ½Σimivi² = 0. In this equation v is magnitude of velocity and m is mass. Mass cannot be zero and...

(b) A relativistic speed v is proportional to 1 - v2/c2.

(b) cannot be an inertial frame because the earth is revolving around the sun (d) cannot be an inertial frame because the earth is rotating about its axis. Explanation: A reference frame attached...

(c) the frame may be inertial but the resultant force on the particle is zero (d) the frame may be noninertial but there is a nonzero resultant force. Explanation:  (a) is incorrect because...

(a) Both the frames are inertial. (b) Both the frames are noninertial. Explanation: S1 is moving with constant velocity w.r.t frame S2 . So, if S1 is inertial, then S2 will be inertial...

(d) zero. Explanation: Centrifugal force is a pseudo force needed in an non-inertial frame of reference when we still want to use the Newton's Laws. In this case the frame of reference is...

(d) B implies A but A does not imply B. Explanation:  Position of CoM is given by R =(1/M)Σimiri . If we differentiate both sides w.r.t. time t, we get, dR/dt =(1/M)Σimi.dri/dt...

(c) As both the statement are true.