As shown in diagram there are five identical rods. Length of each rod is l and mass m. Find out distance of C.O.M. of system From (C)

Two identical rods each of mass m and length are connected as shown. Locate c.m.

Two identical rods each of mass m and length are connected as shown. Locate c.m.

Two uniform thin rods each of length L and mass m are joined as shown in the figure. Find the distance of centre of mass the system from point O

Two uniform thin rods each of length L and mass m are joined as shown in the figure. Find the distance of centre of mass the system from point O

Two uniform thin rods each of length L and mass m are joined as shown in the figure. Find the distance of centre of mass the system from point O

AB and CD are two indential rods each of length L and mass M joined to from a cross. Find the M.L of the system about a bisector of the angel between the rods (XY):

Two identical thin uniform rods of length L each are joined to form T shape as shown in the figure. The distance of centre of mass from D is

Three identical rods each of length L and mass m are joined to form a U -shape as shown in figure. The distance of centre of mass of combined system from the corner .O. is

Three identical rods each of length L and mass m are joined to form a U -shape as shown in figure. The distance of centre of mass of combined system from the corner .O. is

Two uniform solid of masses m_(1) and m_(2) and radii r_(1) and r_(2) respectively, are connected at the ends of a uniform rod of length l and mass m . Find the moment of inertia of the system about an axis perpendicular to the rod and passing through a point at a distance of a from the centre of mass of the rod as shown in figure.