Moment of inertia of the ring about the tangent to the circle of the ring
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Moment of inertia of ring perpendicular to plane through its centre of mass is MR²/2.
The centre of mass and parallel to the plane is MR²/4.
About a tangent is MR²+MR²/4
5MR²/4
The centre of mass and parallel to the plane is MR²/4.
About a tangent is MR²+MR²/4
5MR²/4
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# Given-
m = 1.7×10-27 kg
r = 4×10^-10 m
# Solution-
Here,
Total mass M = 2m
Radius of rotation R = r/2
Moment of inertia of hydrogen molecule is given by-
M.I. = MR^2
M.I. = (2m)(r/2)^2
M.I. = mr^2/2
M.I. = 1.7×10-27 × (4×10^-10)^2 / 2
M.I. = 1.36×10^-46 kgm^2
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