Total Number Of Poker Hands

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  1. Total Number Of 3 Card Poker Hands
  2. Find The Total Number Of Possible 5 Card Poker Hands
  3. Total Number Of Poker Hands Symbols
  • This question is kind of a mess. Yes, there are 52C5 = 52! 5!) = 2,598,960 five card hands. There are 13C5 = 1287 hands that consist entirely of hearts; that’s the difference between 2,598,960 and 2,597,673.
  • Total Possible 5 Card Hands = 2,598,960 Possible 4 of a kinds = Possible ways to get 4 cards of one kind and any 5th card Possible 4 of a kinds = 13 different 4 of a kind choices. 48 remaining 5th cards = 624 Using our GCF Calculator, we see that 624 and 2598960 can be reduced by 624.
  • Poker is one of the easiest gambling card games to learn. The whole game is about matching up different combinations of cards to beat other players hands. As poker is played with one 52-card deck, there are a limited number of variations you can have.
Find the total number of possible 5 card poker hands

Total Number Of 3 Card Poker Hands

Algebra -> Probability-and-statistics-> SOLUTION: A hand consists of 4 cards from a​ well-shuffled deck of 52 cards. a. Find the total number of possible 4-card poker hands. b. A black flush is a 4-card hand consisting of Log On

Total number of poker hands symbols

Question 1039945: A hand consists of 4 cards from a​ well-shuffled deck of 52 cards.
a. Find the total number of possible 4-card poker hands.
b. A black flush is a 4-card hand consisting of all black cards.Find the number of possible black flushes.
c. Find the probability of being dealt a black flush.
Answer by jim_thompson5910(35256) (Show Source):
You can put this solution on YOUR website!

For parts A) and B), I will be using the combination formula since order does not matter.
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Part A)
Let's determine how many ways to pick 4 cards from a pool of 52.
n = 52
r = 4
n C r = (n!)/(r!(n-r)!)
52 C 4 = (52!)/(4!*(52-4)!)
52 C 4 = (52!)/(4!*48!)
52 C 4 = (52*51*50*49*48!)/(4!*48!)
52 C 4 = (52*51*50*49)/(4!) ... the 48! terms cancel.
52 C 4 = (52*51*50*49)/(4*3*2*1)
52 C 4 = (6497400)/(24)
52 C 4 = 270725
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Part B)
There are 26 black cards (spades and clubs).
Let's determine how many ways to pick 4 cards from a pool of 26.
n = 26
r = 4
n C r = (n!)/(r!(n-r)!)
26 C 4 = (26!)/(4!*(26-4)!)
26 C 4 = (26!)/(4!*22!)
26 C 4 = (26*25*24*23*22!)/(4!*22!)
26 C 4 = (26*25*24*23)/(4!) ... the 22! terms cancel.
26 C 4 = (26*25*24*23)/(4*3*2*1)
26 C 4 = (358800)/(24)
26 C 4 = 14950
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Part C)
Divide the results of part B over part A
(result of part B)/(result of part A) = 14950/270725 = 0.05522208883553
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Summary:
Answer to part A: 270725
Answer to part B: 14950
Answer to part C: 0.05522208883553
Answer to part C is approximate. Make sure to round it however the book instructs.

Find The Total Number Of Possible 5 Card Poker Hands


Total number of 5 card poker hands

Total Number Of Poker Hands Symbols

When the query is complete, it will display the number of hands in the Data Output tab in the Output pane. Note: To see hands grouped by specific poker sites, run this query in the text box: SELECT pokersites.sitename,count(.) FROM pokerhands LEFT JOIN pokersites ON pokerhands.siteid = pokersites.siteid GROUP BY pokersites.sitename. The answer is 52.51, or 2,652. Carry this out to three-card poker: 52.51.50=132,600. With four cards, you could see 6,497,400 potential hands. Finally, we get to five-card poker.