A circular plate of uniform thickness of diameter $56\, cm$, whose center is at origin. A circular part of diameter $42\, cm$ is removed from one edge. What is the distance of the centre of mass of the remaining part ........ $cm.$
$3$
$6$
$9$
$12$
Mass is distributed uniformly over a thin square plate. If two end points of diagonal are $(-2, 0)$ and $(2, 2)$, what are the coordinates of centre of mass of plate ?
A semicircular portion of radius $'r'$ is cut from a uniform rectangualr plate as shown in figure. The distance of centre of mass $'C'$ of remaining plate, from point $'O'$ is
Consider the following statements
Assertion $(A)$ : $A$ cyclist always bends inwards while negotiating a curve
Reason $(R)$ : By bending he lowers his centre of gravity Of these statements,
A circular hole of radius $\left(\frac{ a }{2}\right)$ is cut out of a circular disc of radius $'a'$ as shown in figure. The centroid of the remaining circular portion with respect to point $'O'$ will be :
Mention the position of centre of mass of ring, disc and spheres.