Question
In: Advanced Math
How many poker hands (of 5 total cards) are dealt such that the first three cards...
How many poker hands (of 5 total cards) are dealt such that
the first three cards have
the same rank, but the total hand does not contain another
pair and is not a four of
a kind? When counting for this problem, the order of the dealt
cards matters.
Solutions
Colby Messinger answered 2 years agoRelated Solutions
How many poker hands (of 5 total cards) are dealt such that the first three cards...
How many poker hands (of 5 total cards) are dealt such that
the first three cards have
the same rank, but the total hand does not contain another
pair and is not a four of
a kind? When counting for this problem, the order of the dealt
cards matters.
plz explain your solution
1. How many 5 card poker hands are possible from a standard deck of cards? 2....
1. How many 5 card poker hands are possible from a standard deck
of cards?
2. What is the probability of a Royal Flush?
3. What is the probability of a Full House?
4. What is the probability of Two Pair?
5. How many more times likely is Two Pair than a Full House?
Poker hands with ranking. Consider a regular deck of 52 cards as usual with 5 cards...
Poker hands with ranking. Consider a regular deck of 52 cards as
usual with 5 cards dealt. You have learned all those 8 patterns:
one pair, two pairs, three of a kind, straight, flush, full
house, four of a kind, and straight flush (with royal flush a
special kind of straight flush).
Note ace is counted as both 1 point and 14 points. So in
counting straight, A2345 and 10JQKA are both valid.
Compute / derive the number of ways...
Poker hands with ranking. Consider a regular deck of 52 cards as usual with 5 cards...
Poker hands with ranking. Consider a regular deck of 52 cards as
usual with 5 cards dealt. You have learned all those 8 patterns:
one pair, two pairs, three of a kind, straight, flush, full
house, four of a kind, and straight flush (with royal flush a
special kind of straight flush).
Note ace is counted as both 1 point and 14 points. So in
counting straight, A2345 and 10JQKA are both valid.
Compute / derive the number of ways...
A poker hand consists of 5 cards dealt from an ordinary deck of 52 playing cards....
A poker hand consists of 5 cards dealt from an ordinary deck of
52 playing cards. How many different hands are there consisting of
four cards of one suit and one card of another​ suit?
How many different 4 card hands can be dealt from a deck of 52 cards? The...
How many different 4 card hands can be dealt from a deck of 52
cards? The order of the cards does not matter in this case.
A poker hand (5 cards) is dealt off the top of a well-shuffled deck of 52...
A poker hand (5 cards) is dealt off the top of a well-shuffled
deck of 52 cards. Let X be the number of diamonds in the hand. Let
Y be the number of hearts in the hand.
1. Do you think Cov[X,Y] is positive, negative, or zero?
Explain.
2. let Di(i=1,...,5) be a random variable that is 1 if the ith
card is a diamond and 0 otherwise. What is E[Di]?
3. let Hi(i=1,...,5) be a random variable that is...
You have a poker hand containing four of a kind. a. How many possible poker hands...
You have a poker hand containing four of a kind.
a. How many possible poker hands can be dealt?
b. In how many ways can you receive four cards of the same face
value and one card from the other 48 available cards?
c. What is the probability of being dealt four of a kind?
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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