A cubical block of side 'a' moving with velocity v on a horizontal smooth plane as shown. It hits a ridge at point o. The angular speed of the block after it hits o is
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The angular speed of the block after it hits o is ω=3v / 4a
Explanation:
τ = r x F
Li = Lf
L = r x p = (a/2 J x MVi) = - MVa/2 n
I = Ma^2 / 6
Lf = Iω
Conserving angular momentum about O (just before and just after ) is
mv a/2 = [ma^2 / 6. ma^2 /2] ω
ω=3v / 4a
Thus the angular speed of the block after it hits o is ω=3v / 4a
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