Three rings each of mass m radius r are so placed that they toucb each other the radius of gyration
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I suppose you need the radius of gyration from the centre of the second ring Just add up the moment of inertia by every ring and the distance they need to cover to the centre of second ring^2* mass of the ring MR^2 + 4MR^2 + 4MR^2 It would be 9MR^2 = MX^2 Thus X=3R
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