a uniform circular plate of radius 2R has a circular hole of radius R cut out of it.The centet C of the smaller circle is a distance 0.807? from the center C of the larger circle.What is the position of the center of mass of the plate?
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Thus the centre of mass is - 0.27 R
Explanation:
Surface mass density = σ
σ = M / π (2R)^2 = M / 4πR^2
Mass of the removed circle = πR^2 x v
πR^2 x M / 4πR^2
M' = M / 4
Centre of mass = Mx1 - Mx2 / M1 - M2
Centre of mass = Mxo - M / 4 x 0.80 R / 3 M / 4
Centre of mass = = 0.80 R / 3
Centre of mass = - 0.27 R
Thus the centre of mass is - 0.27 R
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