derivation for moment of inertia of uniform circular ring about an Axis passing through its centre and perpendicular to its plane
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1
Answer:
See the proof below
Explanation:
enter image source here
The mass of the disc is
=
M
The density is
=
ρ
The radius of the disc is
=
R
We start with the definition
d
I
=
ρ
r
2
d
V
ρ
=
M
V
d
i
s
k
=
M
π
r
2
h
V
=
π
r
2
h
d
V
=
2
π
r
h
d
r
I
=
M
π
r
2
h
∫
R
0
r
2
(
2
π
h
r
d
r
)
=
M
π
r
2
h
⋅
2
π
h
∫
R
0
r
3
=
2
M
r
2
[
r
4
4
]
R
0
=
1
2
M
R
2
Answered by
1
if you cannot see digram
so see it on NCERT PHYSICS TEXTBOOK
pg no. 166
Fig 7.13
I HOPE YOU LIKE IT
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