Question: Answer the following questions using the simplest possible o notation unless otherwise stated. Assume in recurrences that f(n) is (1) for constant values of n.


Answer the following questions using the simplest possible o notation unless otherwise stated. Assume in recurrences that f(n) is (1) for constant values of n. You flip n fair coins, and add each coin, one after the other, to the end of a row after flipping. Call a coin satisfied if it has the same value as its right neighbor in the row (the last coin in the row is never satisfied). What is the expected number of satisfied coins? For this problem, Give an exact answer (i.e. not just within o)
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