Moment of inertia of a uniform ring of mass m and radius r about its tangent lying in its own plane is
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- Moment of inertia of a uniform ring of mass m and radius r about its tangent lying in its own plane is 3/2 MR²
Given-
- Mass of the ring = M
- Radius of the ring = R
Tangent is drawn in the attached figure-
AB is the tangent and XY is the diameter of the ring.
By using the parallel axis theorem
I (AB) = I (XY) + MR²
And we know that moment of inertia about its diameter is 1/2 MR²
By putting the value we get
I (AB) = 1/2 MR² + MR² = 3/2 MR²
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