Dealt royal progressive
-
- Forum Newbie
- Posts: 9
- Joined: Sat Sep 09, 2023 1:07 pm
Dealt royal progressive
I looked at the previous forum post about dealt progressives and I just couldn't understand it. I tried searching the internet to no avail.
What I want to know is the return on a 50c denom 7/5 bonus poker 3-handed where a dealt royal pays $50,000 (100,000 credits)
I think I was able to figure out single line by just using a sequential jackpot and multiplying the dealt progressive by three, but I dont know if this is accurate and I dont know if this works for multi-line. I don't know how to calculate the return for a dealt royal jackpot for n number of hands. Would appreciate any help.
What I want to know is the return on a 50c denom 7/5 bonus poker 3-handed where a dealt royal pays $50,000 (100,000 credits)
I think I was able to figure out single line by just using a sequential jackpot and multiplying the dealt progressive by three, but I dont know if this is accurate and I dont know if this works for multi-line. I don't know how to calculate the return for a dealt royal jackpot for n number of hands. Would appreciate any help.
-
- Video Poker Master
- Posts: 1599
- Joined: Mon Apr 29, 2019 8:24 am
Dealt royal probability for any number of hands is 650,000-to-1.
From there, I think you just need to plug in the bet amount, which in this case is $7.50.
650,000 x 7.50 = $4,875,000.
That's your expected coin throughput to win the $50,000 jackpot.
Divide the little number by the big number, and you get roughly 1% jackpot value.
So you have a 98% base game +1% = 99% total EV, imo.
From there, I think you just need to plug in the bet amount, which in this case is $7.50.
650,000 x 7.50 = $4,875,000.
That's your expected coin throughput to win the $50,000 jackpot.
Divide the little number by the big number, and you get roughly 1% jackpot value.
So you have a 98% base game +1% = 99% total EV, imo.
-
- Forum Newbie
- Posts: 9
- Joined: Sat Sep 09, 2023 1:07 pm
tyvmdinghy wrote: ↑Fri Sep 20, 2024 4:37 pmDealt royal probability for any number of hands is 650,000-to-1.
From there, I think you just need to plug in the bet amount, which in this case is $7.50.
650,000 x 7.50 = $4,875,000.
That's your expected coin throughput to win the $50,000 jackpot.
Divide the little number by the big number, and you get roughly 1% jackpot value.
So you have a 98% base game +1% = 99% total EV, imo.
-
- Video Poker Master
- Posts: 1599
- Joined: Mon Apr 29, 2019 8:24 am
Now I can nitpick my (hopefully small) errors. A dealt royal would ordinarily pay $6000, so I suppose we should treat the effective jackpot bonus as only $44,000. In that case, it adds a little less than 1% to the 98% base (imo).