A vertically oriented uniform rod of mass M and length l can rotate about its upper end. A horiz...

A thin uniform rod of mass m and length l is free to rotate about its upper end. When it is at rest, it receives an impulse J at its lowest point, normal to its length immediately after impact,

A thin unifrom rod of mass m and length l is free to rotate about its upper end When it is at rest. It receives an impulse J as its lowest point, normal to its length immediately after impact.

A thin uniform straight rod of mass 2 kg and length 1 m is free to rotate about its upper end. When at rest it receives an impulsive blow of 10 Ns at its lowest point, normal to its length as shown in figure. The kinetic energy of rod just after impact is

A horizontally oriented uniform rod AB of mass m=1.40kg and length l_0=100cm rotates freely about a stationary vertical axis OO^' passing through its end A. The point A is located at the middle of the axis OO^' whose length is equal to l=55cm . At what angular velocity of the rod the horizontal component of the force acting on the lower end of the axis OO^' is equal to zero? What is in this case the horizontal component of the force acting on the upper end of the axis?

A thin uniform straight rod of mass 2 kg length 1 m is free to rotate about its upper end when at rest. It receives an impulsive blow of 10 Ns at its lowest point, normal to its lengths as shown in figure. Find the kinetic energy of rod just after impact. .

The moment of inertia of a thin uniform rod of mass M and length L about an axis perpendicular to the rod, through its centre is I . The moment of inertia of the rod about an axis perpendicular to rod through its end point is

Moment of inertia of uniform rod of mass M and length L about an axis through its centre and perpendicular to its length is given by (ML^(2))/(12) . Now consider one such rod pivoted at its centre, free to rotate in a vertical plane. The rod is at rest in the vertical position. A bullet of mass M moving horizontally at a speed v strikes and embedded in one end of the rod. The angular velocity of the rod just after the collision will be