A particle of mass of mass m is attached to a light rod of lenght l other end of the rod is hinged to a wall . Minimumm velocity (Vo) that should be given to a particle in lowest positiion so that it completes a vertical circle

A ball of mass m is attached to one end of a light rod of length l , the other end of which is hinged. What minimum velocity v should be imparted to the ball downwards, so that it can complete the circle ?

A particle of maas m is attched to a light string of length l, the other end of which is fixed. Initially the string is kept horizontal and the particle is given an upwrd velocity v. The particle is just able to complete a circle

One end of a light rod of length 1m is attached with a string of length 1m. Other end of the rod is attached at point O such that rod can move in a vertical circle. Other end of the string is attached with a block of mass 2kg. The minimum velocity that must be given to the block in horizontal direction so that it can complete the vertical is (g=10 m//s^(2))

A cabin is moving upwards with a constant acceleration g. A boy standing in the cabin wants to whirl a particle of mass m in a vertical circle of radius l . (Mass is attached to an ideal string.) Calculate minimum velocity which should be provided at lowermost point (w.r.t cabin) so that particle can just complete the circle.

A uniform rod of mass m and length / is hinged at upper end. Rod is free to rotate in vertical plane. A bail of mass m moving horizontally with velocity vo collides at lower end of rod perpendicular to it and sticks to it. The minimum velocity of the ball such that combined system just completes the vertical circle will be

A particle of mass m is fixed to one end of a light rigid rod of length l and rotated in a vertical ciorcular path about its other end. The minimum speed of the particle at its highest point must be

A light rod length L , is hanging from the vertical smooth wall of a vehicle moving with acceleration sqrt(3)g having a small mass attached at its one end is free to rotate about an axis passing through the other end. The minimum velocity given to the mass at its equilibrium position with respect to vehicle so that it can complete vertical circular motion respect to vehical) is sqrt(KgL) . Find the value of K .

Two particles of masses m and 2m are attached to the massless rod of length 2l as shown in figure. The rod is hinged at its midpoint O and is free to rotate in vertical plane about hinge. The minimum speed v at the given instant so that it can complete the circle.

A small particle of mass m attached with a light inextensible thread of length L is moving in a vertical circle. In the given case particle is moving in complete vertical circle and ratio of its maximum to minimum velocity is 2:1 . Velocity of the particle when it is moving vertically downward is

A weightless rigid rod AB of length / connects two equal masses m one particle is fixed at the end B and the other at the middle ofthe rod as shown in the figure-5.131. The rod can rotate in the vertical plane freely around the hinge point/4. Choose the correct option(s) A. The minimum horizontal velocity required to be given to the particle B so as to make the rod go around in the complete vertical circle is sqrt((24 gl)/(5)) B. The minimum horizontal velocity required to be given to the particle B so as to make the rod go around in the complete vertical circle is sqrt((24 gl)/(g)) C. The ratio of compressive force in the rods AC and BC is 2:1 when the masses are at highest point. D. The ratio of compressive force in the rods AC and BC is 3:1 when the masses are at highest point.