From the deck of 52 cards, if a card is randomly choosen find the probability of getting card with a prime number out of it and face cards
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assume you don’t count Aces or face cards as prime.
in this case the prime cards ar two, 3, 5 and 7,
therefore the chances are high that 4/13.
If you count J as eleven and K as thirteen,
then the solution rises to 6/13.
If you count A as one and decision it a first-rate, or count
it as your selection of one or eleven as in blackjack and decision
it eleven and a first-rate, then you get a new match.
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@GauravSaxena01
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