1. The problem statement, all variables and given/known data https://wug-s.physics.uiuc.edu/cgi/courses/shell/common/showme.pl?cc/DuPage/phys2111/fall/homework/Ch-15-SHM/torsion-pendulum/4.gif [Broken] A uniform meter stick is hung at its center from a thin wire. It is twisted and oscillates with a period of 5 s. The meter stick is then sawed off to a length of 0.76 m, rebalanced at its center, and set into oscillation. With what period does it now oscillate? L = 1m L(final) = 0.76m T = 5s 2. Relevant equations Moment of Inertia: I = (1/12)*M*L^2 period: T = 2pi*sqrt(I/K) Where K is the torsional constant 3. The attempt at a solution I first found the torsional constant: K = [(1/12)*M*(1^2)]/[(T/(2pi))^2] = 0.13459M So no I have K = 0.13459M T(final) = 2pi*[sqrt((1/12)*M*(0.76^2)/0.13159M)] = 3.8s The answer looks correct but I'm not sure, any ideas? Thanks!