The radius of gyration of a uniform disc about a line perpendicular to the disc eauals its radius . find the distance of the line from the centre .
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solution :- The moment of inertia about and to the plane of disc of radius r and mass m is mr²
Aq to the question the radius of gyration of the disc about a point = radius of the disc
therefore, mk² = 1/2mr²+ md²
(k = radius of gyration about acceleration point , d = distance of a point from the centre )
k² = r²/2 + d²
r² - r² /2 = d²
d = r /√2 Answer ✔
Aq to the question the radius of gyration of the disc about a point = radius of the disc
therefore, mk² = 1/2mr²+ md²
(k = radius of gyration about acceleration point , d = distance of a point from the centre )
k² = r²/2 + d²
r² - r² /2 = d²
d = r /√2 Answer ✔
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RJRishabh:
hmm... this was nice
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