.If 4 cards are drawn at random from a pack of cards, find the probability that at least 3 cards are spade cards.
Answers
☞Case 1 : All 4 cards drawn together.
Required Probability = 1 ÷ (52C4) as Favorable and Total outcomes are 1 & 52C4 respectively.
Case 2 : All 4 cards drawn one by one with replacement.
Required Probability = (4/52)x(4/52)x(4/52)x(4/52) = ((1/13)^4).
Case 3 : All 4 cards drawn one by one without replacement.
Required Probability = (4/52)x(3/51)x(2/50)x(1/49) = ((1/(13x17x25x49)).
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Answer:
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Step-by-step explanation:
☞Case 1 : All 4 cards drawn together.
Required Probability = 1 ÷ (52C4) as Favorable and Total outcomes are 1 & 52C4 respectively.
Case 2 : All 4 cards drawn one by one with replacement.
Required Probability = (4/52)x(4/52)x(4/52)x(4/52) = ((1/13)^4).
Case 3 : All 4 cards drawn one by one without replacement.
Required Probability = (4/52)x(3/51)x(2/50)x(1/49) = ((1/(13x17x25x49)).