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A disc of mass m is connected with an ideal spring of spring constant k inside a lift as shown. The left starts moving with constant acceleration `(a hat (i)- a hat (j))`. At the same moment disc starts rolling without sliding on the wall of lift (from rest). If spring is in natural length initially then friction force acting on disc as a function of y is given by : (y is the displacement of the disc with respect to lift) A. `-ky`B. `(2)/(3)(mg + ma-ky)`C. `(1)/(3) (mg +ma-ky)`D. `mg+ma-2ky` |
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Answer» Correct Answer - C `((mg + ma - ky)R)/((3)/(2)mR^(2)) = (frR)/((1)/(2)mR^(2))` `rArr fr = (1)/(3) (mg + ma - ky)` |
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