The centre of mass of a system of particles d | vedclass

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(D) The centre of mass of a system of particles is defined by the position vector $\vec{R} = \frac{\sum m_i \vec{r}_i}{\sum m_i}$.From this formula,it

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forces acting on the particles

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(D) The centre of mass of a system of particles is defined by the position vector $\vec{R} = \frac{\sum m_i \vec{r}_i}{\sum m_i}$.From this formula,it is evident that the centre of mass depends on the individual masses $(m_i)$ and their respective position vectors $(\vec{r}_i)$.The relative distance between particles is inherently determined by their positions.However,the centre of mass is a geometric property of the distribution of mass and is independent of any external or internal forces acting on the system.

The centre of mass of a system of particles does not depend on:

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