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You flip two coins. Given that the second coin shows Heads, what is the probability that the first coin also showed Heads?
Let A = "second coin is Heads"
Let B = "first coin is Heads"
We want P(B|A)
Among outcomes where 2nd is H, how many have 1st as H?
This result confirms that coin flips are independent events!
They are the same! Knowing the second flip's result does not change the probability of the first flip. This is the definition of independence.