There are different approaches, one is to consider the complement. Now what is not clear is the 8th card being the only card completing a set and the ONLY card completing whereas before the 8th card there as no set, meaning 4,5,6,7,8,15,1 for example have been picked and then the 8th card is a "3". This is crucial. Logic must never be suppressed.
I probably phrased it poorly.
Let's say 35 cards are blank, and 5 cards have a star (the deck totals 40 cards). A person draws from a shuffled deck until they have all 5 star cards. After they have all 5 they stop and the game is over.
What is the probability that the game ends after the 8th card is drawn?
that's an entirely different question and one that is easier to solve. vastly different. this reduces somewhat to a keno type of problem.
Yeah, I think it's simple... and probably especially simple for someone like you ![]()
It's about as hard as finding the probability for normal card game stuffs like the probability of being dealt a royal flush in poker. Probably most beginner level statistic students could do this after one class.
RUSSIAN