The distance of centre of mass of uniform circular disc of radius R, from the geometric centre on the axis of symmetry is
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You have to need to me the fact that the centre of man of an uniform semi-circular circular ring of radius r lies at a vertical distance of place on
π
2R
axis on the centre. By symmetry the x− coordinate of centre of man is =0
x
un
=0
Now, we have to need to be certain things to find Y
un
. At a vertical distance Y from the origin imagine u infinite i mal disk with a thickness =dR
The area of that infiniteterimal disk is dA=πRdR
let's find out it's mass,
⇒dm=6dA
=πRdR×CR
2
=πCR
3
dR.
Y
r
is the position of the centroid of that dR ring and it equals =
π
2R
.
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