there are 2 hearts in every number and as well as the spades Notice that there are 52 cards then the half of it is 26 , hearts and spades are 13. Probability
P = 13/52 = 1/4 ANSWER
Answer: The probability of choosing a heart, P(Heart) = 13/52 = 0.25. Without replacement, you now have 51 cards left in the deck. So the probability of subsequently choosing a Spade is, P(Spade) = 13/51.
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What is the probability of drawing a heart and then a spade in 2 successive draws from a standard deck of cards? Do we consider these as independent events thus yielding: $$\Pr(\text{Spade and Heart})=\Pr(\text{Spade})\times\Pr(\text{Heart})\rightarrow\frac{13}{52}\times\frac{13}{52}$$ or conditional so that: $$\Pr(\text{Spade then Heart})=\Pr(\text{Spade})\times\Pr(\text{Heart})\rightarrow\frac{13}{52}\times\frac{13}{51}$$ $\endgroup$ 2 |