A square of side `a/2` is removed from a disc having radius `a` . Find centre of mass of remaing portion.

Figure shows a square plate of uniform thickness and side length sqrt 2 m . One fourth of the plate is removed as indicated. The distance of centre of mass of the remaining portion from the centre of the original square plate is

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.

In the figure shown a semicircular area is removed from a uniform square plate of side l and mass ‘m’ (before removing). The x-coordinate of centre of mass of remaining portion is (The origin is at the centre of square)

In the figure shown a semicircular area is removed from a uniform square plate of side l and mass ‘m’ (before removing). The x-coordinate of centre of mass of remaining portion is (The origin is at the centre of square)

From a square sheet of uniform density , a portion a removed shown shaded in fig. Find the centre of msas of the remaining portion is the side of the square is alpha

Fron a sqaure plate of side a,a quarter circular disc of radius a is removed as shown in figure. Find the coordinates of centre of mass of the remaining part.

If a square of side R/2 is removed from a uniform circular disc of radius R as shown in the figure, the shift in centre of mass is