Задача 40584.

A homogeneous ball is suspended on a thread whose length l is equal to the radius of the ball R. How many times is the period of small oscillations T1 of this pendulum greater than the period of small oscillations T2 of a mathematical pendulum with the same distance from the center of mass to the point of suspension?

Detailed solution with a brief record of the conditions, formulas and laws used in the solution, derivation of the calculation formula and answer.
If you have any questions regarding the solution, please write. I try to help.