A uniform metal dise of radius R is taken and out of it a disc of diameter R is cut off from the end. The centre of the mass of the remaining part will be:

A uniform metal disck of radius R is taken and out of it a disc of diameter R is cut-off from the end. The center of mass of the remaining part will be

A uniform metal disck of radius R is taken and out of it a disc of diameter R is cut-off from the end. The center of mass of the remaining part will be

From a uniform disc of radius R, a small disc of radius (R)/(2) is cut and removed as shown in the diagram. Find the center of mass of the remaining portion of the disc.

A thin homogeneous lamina is in the form of a circular disc of radius R. From it a circular hole exactly hall the radius of the lamina and touching the lamina's circumference is cut off. Find the centre of mass of the remaining part.

A uniform sphere has radius R . A sphere of diameter R is cut from its edge as shown. Then the distance of centre of mass of remaining portion from the centre of mass of the original sphere is