Please help solve the ff:

A certain Egg component has two states: 0 == OFF and 1m OPERATING. in state 0, the process remains there an exponential amount of time with rate a, and then moves to state 1. The component spends an exponential amount of time with rate B in state 1 after which the process returns to state 0. A system consists of two such components A and 8. Assume that the amounts of time the components spend in the states are independent of one another and have rates given by the following. Component Off Rate {(1) Operating Rate ([3) A 2 1 8 3 6 Consider the continuous Markov chain with states {O,A,B,2} representing the component currently operating. Enumerate the transition rates 33 and the transition probabilities m