find the centroid of semi-circular section
having outer and inner radio of comm and
16omm respectively
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Explanation:
We can use concept of parts cut out of solid bodies for finding COM =
A
1
−A
2
A
1
x
1
−A
2
x
2
..(1),
Here we use concept of COM of semi circular plate (=
3π
4R
)
now considering full plate of massM and area A
2
=
2
πR
2
2
Then area for part R_1 radius will be A=
2
πR
1
2
now using these in eq 1 we get required COM=
3π(R
2
2
−R
1
2
)
4(R
2
3
−R
1
3
)
=
3π(R
2
−R
1
)(R
2
+R
1
)
4(R
2
−R
1
)(R
1
2
+R
2
2
+R
1
R
2
)
=
3π(R
1
+R
2
)
4(R
1
2
+R
2
2
+R
1
R
2
)
this is required center of mass above the center.
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