The energy released in the decay process involves the conversion of mass into energy according to Einstein's relation \( E = mc^2 \). Given the mass number 236 and the energy \( E \) of the alpha particle, the ratio can be calculated based on the energy equivalence and decay mechanism.
Step 1: The total energy released during the process of an $\alpha$-particle decay can be related to the ratio of mass numbers and energy based on decay theory. Using the formula derived from the decay laws, we calculate the total energy as: \[ E_{total} = \frac{59E}{58} \] Thus, the correct answer is \( \frac{59E}{58} \).
A small bob A of mass m is attached to a massless rigid rod of length 1 m pivoted at point P and kept at an angle of 60° with vertical. At 1 m below P, bob B is kept on a smooth surface. If bob B just manages to complete the circular path of radius R after being hit elastically by A, then radius R is_______ m :