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In all the four situations depicted in Column-I, a ball of mass m is connected to a string. In each case, find the tension in the string and match the appropriate entries in Column-II. {:((A) (##VMC_PHY_XI_WOR_BOK_01_C04_E03_050_Q01##) "Conical pendulum", (P)T= mg cos theta),((B)(##VMC_PHY_XI_WOR_BOK_01_C04_E03_050_Q02##)"Pendulum is swinging. Angular positionis the extreme position". "T is tension in extreme position", (Q) T cos theta = mg) ,((C) (##VMC_PHY_XI_WOR_BOK_01_C04_E03_050_Q03##) "The car is moving with constant acceleration." "The ball is at rest with respect to car",(R) "Speed of ball with respect to ground is constant"),((D) (##VMC_PHY_XI_WOR_BOK_01_C04_E03_050_Q04##) "The car is moving with constant velocity"." The ball is at rest with respect to car", (S) "Velocity of ball with respect to ground is changing continuously"):} |
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Answer» Solution : Moment of inertia of the cylinder about its own axis `=1/2 MR^(2)` `=1/2 xx 10 xx 0.2^(2) = 0.2 kg m^(2)` TORQUE APPLIED `= TAU =Fr = 200 xx 0.2 = 40 Nm` `alpha = tau/I = 40/(0.2) = 200 "rad"//s^(2)` |
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