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You draw a single card from a deck and it is replaced. Repeat until 2 clubs are drawn. Let Z = the number of non-club

You draw a single card from a deck and it is replaced. Repeat until 2 clubs are drawn. Let Z = the number of non-club suits drawn before the 2nd club.

What distribution does this scenario represent?

Find the probability that you will draw 4 non-club suits before the 2nd club.

How many non-clubs suits do we expect to draw?

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