Question
In: Statistics and Probability
Four cards are dealt from a deck of 52 cards. (a) What is the probability that...
Four cards are dealt from a deck of 52 cards.
(a) What is the probability that the ace of spades is one of the 4 cards?
(b) Suppose one of the 4 cards is chosen at random and found not to be the ace of spades. What is the probability that none of the 4 cards is the ace of spades?
(c) Suppose the experiment in part (b) is repeated a total of 10 times (replacing the card looked at each time), and the ace of spades is not seen. What is the probability that the ace of spades actually is one of the 4 cards?
Solutions
orchestra answered 1 year agoRelated Solutions
You are dealt one card from a deck of 52 cards. What is the probability of...
You are dealt one card from a deck of 52 cards. What is the
probability of drawing the jack of clubs or the three of
diamonds?
Three cards are dealt from a standard deck of 52. What is the probability of getting:...
Three cards are dealt from a standard deck of 52. What is the
probability of getting:
(a) 2 fives and 1 two? 0.001
(b) at most 2 diamonds? 0.987
(c) not getting a black card?
Please answer all question aight the right answer and
explain.
A hand of 13 cards is dealt from a standard deck of 52 playing cards. What...
A hand of 13 cards is dealt from a standard deck of 52 playing
cards. What is the probability that it contains more spades (♠)
than hearts (♡) given that the hand contains at least two
spades?
Assume that 5 cards are dealt at random from a standard deck of 52 cards (there...
Assume that 5 cards are dealt at random from a standard deck of
52 cards (there are 4 suits in the deck and 13 different values
(ranks) per each suit). We refer to these 5 cards as a hand in the
rest of this problem. Calculate the probability of each of the
following events when dealing a 5-card hand at random. (a) Exactly
one pair: This occurs when the cards have numeric values a, a, b,
c, d, where a,...
From a deck of 52 cards a card is drawn, what is the probability that the...
From a deck of 52 cards a card is drawn, what is the probability
that the card is a King or a Red card
You are dealt a hand of five cards from a standard deck of 52 playing cards....
You are dealt a hand of five cards from a standard deck of 52
playing cards. Calculate the probability of the given type of hand.
(None of them is a recognized poker hand.)
(a) Mixed royal meeting: One of each type or
royal card (king, queen, jack, ace) of different suites, and a last
non-royal card (neither king, queen, jack or ace).
Enter a formula.
Examples: C(5,3)C(33,3)/C(14,2)
C(5,3)C(33,3)C(4,1)/C(100,100)
(b) Red and black double royal wedding: A red
king, a red...
You are dealt a hand of five cards from a standard deck of 52 playing cards....
You are dealt a hand of five cards from a standard deck of 52
playing cards. Calculate the probability of the given type of hand.
(None of them is a recognized poker hand.)
1. Double royal interracial wedding: Two kings of one color, two
queens of the other color, and a last non-royal card (neither king,
queen, jack or ace).
Solve using a formula.
Examples: C(5,3)C(33,3)/C(14,2) or
C(5,3)C(33,3)C(4,1)/C(100,100)
A bridge hand consists of 13 randomly-dealt cards from a standard deck of 52 cards. What...
A bridge hand consists of 13 randomly-dealt cards from a
standard deck of 52 cards.
What is the probability that, in a randomly-dealt bridge hand,
there is no card that is a ten or higher? (By ten or
higher we mean that a card is either a ten, a jack, a queen, a
king, or an ace.)
A poker hand consists of five cards randomly dealt from a standard deck of 52 cards....
A poker hand consists of five cards randomly dealt from a
standard deck of 52 cards. The order of the cards does not matter.
Determine the following probabilities for a 5-card poker hand.
Write your answers in percent form, rounded to 4 decimal
places.
Determine the probability that exactly 3 of these cards
are Aces.
Answer: %
Determine the probability that all five of these cards
are Spades.
Answer: %
Determine the probability that exactly 3 of these cards
are face cards....
A poker hand consists of five cards randomly dealt from a standard deck of 52 cards....
A poker hand consists of five cards randomly dealt from a
standard deck of 52 cards. The order of the cards does not matter.
Determine the following probabilities for a 5-card poker hand.
Write your answers in percent form, rounded to 4 decimal
places.
Determine the probability that exactly 3 of these cards are
Aces. Answer: %
Determine the probability that all five of these cards are
Spades. Answer: %
Determine the probability that exactly 3 of these cards are...
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