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Suppose that A is an event from a sample space with P(A) = 0.24, then P(AC) =Suppose that X, Y, Z are all non-empty events belonging to the same sample space. S, and also assume that X. Y, Z form a partition of S. Then P(X) + P(Y) + P(Z) = Suppose that X, Y are events belonging to the same sample space, S, and assume that X and Y are mutually exclusive events. Then P (X n Y) = impose that you had 15 different individuals, and you select 'n' members from those individuals without replacement. How many different teams of size 'n' are possible for the following values of 'n'? a) n = 5, number of different teams = b) n = 7, number of different teams = c) n = 11, number of different teams = impose you have 'n' different individuals, and all of them to rearrange positions with the requirement that they cannot be where they started. How many different types of these rearrangements are possible for the following values of 'n'? a) n = 4, number of different rearrangements = b) n = 7, number of different rearrangements =