What is the probability that at least one of the next two strangers you meet shares your birth month? For this problem assume birth months are equally likely, so the probability of being born in a given month is 1/12 (about 0.083).
Let A = first stranger shares your birth month.
Let B = second stranger shares your birth month.
Assume that meeting two strangers is like randomly selecting two people from a large population.
The events A and B are .
What is the probability that at least one of the strangers shares your birth month?