You are given a fair die that has six faces. One face has the letter $a$ on it, two faces have the
letter $b$ on them, and three faces have the letter $c$ on them. Assume you roll this die twice,
independently of each other. Define the events
- A = "both rolls result in the same letter",
- B = "at least one of the rolls results in the letter $a$".
What is $\Pr(A|B)$?