What is the probability that all three of the cards are queens? Do not round your intermediate computations. Round your final answer to four decimal places. deck. Neither of the cards drawn so far are put back in the deck, and a third card is drawn at rando A card is drawn at random from a standard deck. That card is not put back in the deck, and a secoi 94 104 J Clubs A 24 Black 4 5 6h 104 JA 8소 6소 7소 Spades A 24 Black 4소 3소 f +0 +6 •8 7. 5+ 60 Red Diamonds A 2 AY 40 Af A0 06 48 AL 49 AS A 4 Red Hearts A 2 Suit Ace Two Three Four Five Six Seven Eight Nine Ten Jack Queen King Color Face cards Here is a table showing all 52 cards in a standard deck.

What is the probability that all three of the cards are queens? Do not round your intermediate computations. Round your final answer to four decimal places. deck. Neither of the cards drawn so far are put back in the deck, and a third card is drawn at rando A card is drawn at random from a standard deck. That card is not put back in the deck, and a secoi 94 104 J Clubs A 24 Black 4 5 6h 104 JA 8소 6소 7소 Spades A 24 Black 4소 3소 f +0 +6 •8 7. 5+ 60 Red Diamonds A 2 AY 40 Af A0 06 48 AL 49 AS A 4 Red Hearts A 2 Suit Ace Two Three Four Five Six Seven Eight Nine Ten Jack Queen King Color Face cards Here is a table showing all 52 cards in a standard deck.

A First Course in Probability (10th Edition)

10th Edition

ISBN:9780134753119

Author:Sheldon Ross

Publisher:Sheldon Ross

Chapter1: Combinatorial Analysis

Section: Chapter Questions

Problem 1.1P: a. How many different 7-place license plates are possible if the first 2 places are for letters and...

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At a carnival, an individual can win a prize by choosing a rubber duck from a pond with "Win" written on the underside of the duck. There are a total of eight ducks with "Win" written on the underside of the duck, and there are 17 ducks with "Lose" written on the underside of the duck. After each pick, if a prize is won, the duck is replaced in the pond. If a prize is not won, then the duck is again placed back into the pond. If an individual makes four picks, what is the probability the individual will win a prize exactly one time? (4) (0.32) (0.68) 1! 4! (0.32)¹ (0.68)³ O2(0.32)(0.68) (0.32) (0.68)³
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