Three masses are placed on the $x-$axis $: 300\, g$ at origin, $500 \,g$ at $x = 40\, cm$ and $400\, g$ at $x = 70\, cm.$ The distance of the centre of mass from the origin is ....... $cm$
$40$
$50$
$30$
$45$
Obtain the position of centre of mass of a thin rod of uniform density.
To find the centre of mass of rigid body why it is not possible to know$\sum {{m_i}\overrightarrow {{r_i}} } $ for all the particles ?
Three point masses $m_1, m_2$ and $m_3$ are placed at the corners of a thin massless rectangular sheet ($1.2 \,m \times$ $1.0 \,m$ ) as shown. Centre of mass will be located at the point ........... $m$
Seven identical homogeneous bricks, each of length $L$ , are arranged as shown in figure. Each brick is displaced with respect to the one in contacts by $\frac{L}{{10}}$ . Calculate the $x$-co-ordinate of the centre of mass of this system relative to the origin $O$ as shown
A rod of length is $3 \;m$ and its mass acting per unit length is directly proportional to distance $x$ from one of its end then its centre of gravity from that end will be at