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Find the position of instantaneous centre of rotation and angular velocity of the disc in the following cases as shown. Radius of disc is R in each case. |
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Answer» <P> SOLUTION :a. `(v_(P))/(v_(Q))=(2R+x)/x``=(2V)/v=(2R+x)/x x x` `implies2x=2R+x:. x=2R` `:. Omega=v_Q/x=v/(2R)` `b. v_P/v_Q=(2R-x)/x` `(2v)/v=(2R-x)/x` `:. x=2R//3` and `omega=(v_(Q))/x=(3v)/(2R)`
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