Determine the probability that the second card is another 1010. P(10 ∣10 of hearts) = ? b. Determine the probability that the second card is another heart. P(heart ∣10 of hearts) = ? c. Determine the probability that the second card is a club. P(club ∣10 of hearts) = ?
Sara draws the 10 of hearts from a standard deck of 52 cards. Without replacing the first card, she then proceeds to draw a second card.
a. Determine the
- P(10 ∣10 of hearts) = ?
b. Determine the probability that the second card is another heart.
- P(heart ∣10 of hearts) = ?
c. Determine the probability that the second card is a club.
- P(club ∣10 of hearts) = ?
d. Determine the probability that the second card is a 66.
- P(6 ∣10 of hearts) = ?
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proceeds to draw a second card.
a. Determine the probability that the second card is another 10.
P(10 | 10 of hearts) =
b. Determine the probability that the second card is another heart.
P(heart|10 of hearts) =
c. Determine the probability that the second card is a club.
P(club|10 of hearts) =
d. Determine the probability that the second card is a 6.
P(6 | 10 of hearts) =
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Since you have posted a question with multiple sub-parts, we will solve first three subparts for you. To get the remaining sub-parts solved, please repost the complete question and mention the sub-parts to be solved.
Given:
Sara draws the cards from a standard deck of 52 cards.
Card drawn is not replace back again.
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