From a square sheet of uniforms density a portion is removed then find its center of mass of side a square
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Lets find out the com of the triangle first.
Let the density be
The center of the squre is taken as the origin
The x coordinate of the CoM is
Now using symmetry
Similarly, the coordinates of the other three triangles are (-a/3,0), (0,a/3),(0,-a/3)
So the CoM of the remaining square is
Let the density be
The center of the squre is taken as the origin
The x coordinate of the CoM is
Now using symmetry
Similarly, the coordinates of the other three triangles are (-a/3,0), (0,a/3),(0,-a/3)
So the CoM of the remaining square is
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