Moment of inertia of a uniform rod of mass `m` and length `l` is `(7)/(12)ml^(2)` about a line perpendicular to the rod. Find the distance of this line from the middle point of the rod.

The moment of inertia of a uniform rod of mass 0.50 kg and length 1 m is 0.10 kg m^2 about a line perpendicular to the rod. Find the distance of this line from the middle point of the rod.

The moment of inertia of a uniform rod of mass 0.50 kg and length 1 m is 0.10 kg m^2 about a line perpendicular to the rod. Find the distance of this line from the middle point of the rod.

the moment of inertia ofa uniform rod of mass 0.50 kg and length 1 m is 0.10 kg m^2 about a lline perpendicular to the rod. Find the distance of this line from the middle point of the rod.

The moment of inertia of a uniform rod of mass m = 0.50 kg and length I=1m is I=0.10 kg-m^(2) about a line perpendicular to the rod. The distance of this line from the middle point of the rod is sqrt(a/b)m rod where a and b are coprime. Find a + b

The moment of inertia of a thin rod of mass M and length L about an axis perpendicular to the rod at a distance L/4 from one end is

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

The moment of intertidal of a thin rod of mass M and length l about an axis perpendicular to the rod at its midpoint is M_l^2/12 . Using the theorem, find the moment of the rod about AB.