Statement I: The instantaneous velocity does not depend on instantaneous position vector. Statement II: The instantaneous velocity and average velocity of a particle are always same.

Question

Statement I: The instantaneous velocity does not depend on instantaneous position vector. Statement II: The instantaneous velocity and average velocity of a particle are always same. (A) If both Statement I and Statement II are true and the Statement II is correct explanation of the Statement I (B) If both Statement I and Statement II are true but the Statement II is not the correct explanation of the Statement II (C) If Statement I is true but Statement II is false (D) If statement I is false but statement II is true

Tardigrade Admin · Accepted Answer

As vecv = (d vecs/dt), hence statement 1 is correct. Instantaneous velocity is same always to average velocity if the particle is moving with constant velocity.

Q. Statement I : The instantaneous velocity does not depend on instantaneous position vector.
Statement II : The instantaneous velocity and average velocity of a particle are always same.

If both Statement I and Statement II are true and the Statement II is correct explanation of the Statement I

If both Statement I and Statement II are true but the Statement II is not the correct explanation of the Statement II

If Statement I is true but Statement II is false

If statement I is false but statement II is true

As $v = \frac{d s}{d t}$ , hence statement $1$ is correct.

Instantaneous velocity is same always to average velocity if the particle is moving with constant velocity.

Q. Statement I : The instantaneous velocity does not depend on instantaneous position vector. Statement II : The instantaneous velocity and average velocity of a particle are always same.