What are the odds of this happening? 100xOdds, Well, assuming the four cards you discarded are all singletons (say, a 2, a 5, a 7, and a 9), you can hold one card and get quads two ways: draw the three cards that match the one held plus a fourth random card, or draw quads (for example, hold a club Q and draw 4 6's). Recent bracelet winner Kyle Bowker was playing the World Series of Poker main event on Wednesday and found himself involved in a pot where he had turned quads and was betting for value on the river. Poker royal flush vs quads Play the latest slot themes from IGT, Scientific Games, Everi, Ainsworth, Aries and Bluberi. Playing Multi-Player Pot Slots has the opposite aim of community one armed bandits in that you are not trying to help other persons, you poker royal flush vs quads are competing against them in a winner take all scenario.
not only did I get quad Queens by holding only 1 card but I also hit all three 4x multipliers.
so 3 quads at 4x. :)
I think there's only 1 way to get the other Queens such that I use all three 4x multipliers.
and that is they all have to be in the same row as the multipliers.i think Lady Luck REALLY smiled on me.
What are the odds of this happening?
not only did I get quad Queens by holding only 1 card but I also hit all three 4x multipliers.
so 3 quads at 4x. :)
I think there's only 1 way to get the other Queens such that I use all three 4x multipliers.
and that is they all have to be in the same row as the multipliers.
i think Lady Luck REALLY smiled on me.
What are the odds of this happening?
100xOdds,
Well, assuming the four cards you discarded are all singletons (say, a 2, a 5, a 7, and a 9), you can hold one card and get quads two ways: draw the three cards that match the one held plus a fourth random card, or draw quads (for example, hold a club Q and draw 4 6's).
The first possibility is given by this: from the remaining 47 cards you have to draw the QS, the QH, the QD, and any other card, but since the order doesn't matter, you have to account for the fact that you can draw these 4 cards in 4! = 4*3*2*1 = 24 ways:
Quad Q's probability = 24*(1/47)*(1/46)*(1/45)*(44/44) = 0.0002466851...
The second possibility (for any possible set of quads other than Q's) is given by this: from the remaining 47 cards, draw one that is NOT one of the three remaining Q's, 2's, 5's, 7's, or 9's; then draw its three matches, once again accounting for the 24 equivalent orders:
Other quad probability = 24*(32/47)*(1/46)*(1/45)*(1/44) = 0.0001794073...
Adding these together gives:
Quad probability = 0.0004260925...
or about 1 in 2347.
Hope this helps!
Dog Hand
Adding these together gives:
Quad probability = 0.0004260925...
or about 1 in 2347.
Hope this helps!
Dog Hand
thx!
in spin poker you are playing 9 lines.
to use all three 4x multipliers in my OP, that quad had to be in exactly 1 place.
what are the odds of getting quads on a specific line while holding 1 card?
2347 x 9 (since there are 9 lines) = 1 in 21k?
not only did I get quad Queens by holding only 1 card but I also hit all three 4x multipliers.
so 3 quads at 4x. :)
I think there's only 1 way to get the other Queens such that I use all three 4x multipliers.
and that is they all have to be in the same row as the multipliers.
Free Quick Quads Poker
i think Lady Luck REALLY smiled on me.
What are the odds of this happening?
not only did I get quad Queens by holding only 1 card but I also hit all three 4x multipliers.
so 3 quads at 4x. :)
I think there's only 1 way to get the other Queens such that I use all three 4x multipliers.
and that is they all have to be in the same row as the multipliers.
i think Lady Luck REALLY smiled on me.
What are the odds of this happening?
100xOdds,
Well, assuming the four cards you discarded are all singletons (say, a 2, a 5, a 7, and a 9), you can hold one card and get quads two ways: draw the three cards that match the one held plus a fourth random card, or draw quads (for example, hold a club Q and draw 4 6's).
The first possibility is given by this: from the remaining 47 cards you have to draw the QS, the QH, the QD, and any other card, but since the order doesn't matter, you have to account for the fact that you can draw these 4 cards in 4! = 4*3*2*1 = 24 ways:
Quad Q's probability = 24*(1/47)*(1/46)*(1/45)*(44/44) = 0.0002466851...
The second possibility (for any possible set of quads other than Q's) is given by this: from the remaining 47 cards, draw one that is NOT one of the three remaining Q's, 2's, 5's, 7's, or 9's; then draw its three matches, once again accounting for the 24 equivalent orders:
Other quad probability = 24*(32/47)*(1/46)*(1/45)*(1/44) = 0.0001794073...
Adding these together gives:
Quad probability = 0.0004260925...
or about 1 in 2347.
Hope this helps!
Dog Hand
Adding these together gives:
Quad probability = 0.0004260925...
or about 1 in 2347.
Hope this helps!
Dog Hand
thx!
in spin poker you are playing 9 lines.
to use all three 4x multipliers in my OP, that quad had to be in exactly 1 place.
what are the odds of getting quads on a specific line while holding 1 card?
2347 x 9 (since there are 9 lines) = 1 in 21k?