The published figures
| Version | Where the figure comes from | Published RTP | Recalculated from the tables |
|---|---|---|---|
| BGaming Plinko | Game page 1; rules 2 | 99%; “98.91% - 99.16% depending on the player’s chosen strategy” | 98.91% to 99.16% across 27 tables 5 |
| Spribe Plinko | Game configuration 4 | House edge 3%, so 97% | 97.00% on all 9 tables 5 |
| Stake Originals Plinko | Game page (in-house) | “house edge of 1% and a return-to-player rate of 99%” | Not possible: Stake publishes only the top and bottom pocket of each table; see the Stake page |
Two percentage points separate the two versions with public tables. Over $1,000 staked, that’s about $10 kept by the casino on BGaming’s tables against about $30 on Spribe’s, on average and over a long run.
Why the odds don’t depend on risk
At each row the ball goes left or right with an even chance, so the pocket it ends in follows the binomial distribution. For n rows, pocket k (counting from the left edge) is hit with probability C(n, k) ÷ 2ⁿ. Nothing in that formula mentions risk; risk only changes the multipliers written on the pockets.
| Rows | Middle pocket | Next to middle | Either edge |
|---|---|---|---|
| 8 | 27.34% | 21.88% | 1 in 128 |
| 12 | 22.56% | 19.34% | 1 in 2,048 |
| 16 | 19.64% | 17.46% | 1 in 32,768 |
Multiply each pocket’s odds by its multiplier, add them up, and you have the table’s RTP. That’s how the recalculated column above was produced, and how the simulator shows the target next to your result.
BGaming: 27 tables, 98.91% to 99.16%
BGaming’s rules give the RTP as a range that depends on your settings 2. The lowest tables are 8 and 10 rows on Normal (98.91%), the highest is 11 rows on High (99.16%). What really moves between settings is the swing, measured here as the typical deviation of one $1 drop 5:
| Rows | Low | Normal | High |
|---|---|---|---|
| 8 | 98.98% · $0.56 | 98.91% · $1.24 | 99.06% · $2.67 |
| 12 | 98.98% · $0.39 | 98.99% · $1.29 | 99.12% · $4.38 |
| 16 | 99.00% · $0.33 | 98.99% · $1.47 | 98.98% · $6.57 |
The multipliers behind these figures, pocket by pocket, are on the BGaming page 3.
Spribe: nine tables, all 97%
Spribe uses coloured balls instead of a risk menu, and its configuration sets a house edge of 3 4. Every table, green, yellow or red on 12, 14 or 16 pins, comes to exactly 97.00% 5. The red line is the volatile one: its centre pocket pays 0×, and about one red ball in five lands there. Full tables on the Spribe page.
See the difference between 97% and 99% the practical way: 1,000 drops on each, side by side, free.
Compare the tables in the simulatorWhat RTP means for one session
RTP describes millions of drops. In a session of a few hundred, the swing dominates. I ran 1,000 drops at $1 on seven BGaming tables: results ranged from $952.20 to $1,086.40 back for $1,000 staked, and one 12-row High session sat $113.90 down before a 170× hit. The 1% edge is real, but you’ll meet the variance long before you meet the edge. The sessions are listed on the strategy page.
Read the number in the game
BGaming offers casinos custom versions with “upgraded design, RTP, features, and game settings” 1, and Spribe’s demo hides its RTP line altogether 4. Whatever a provider or a review site says, the figure in the info screen of the game you’re about to play, at the casino you’re playing it, is the one that applies. If it isn’t shown, that’s worth knowing too.
Questions people ask
What is the RTP of Plinko?
Does the risk level change Plinko's RTP?
What are the odds of hitting the edge pocket in Plinko?
Which Plinko has the highest RTP?
What does 99% RTP mean for a session?
Sources
- BGaming, Plinko game page, checked 29 September 2026.
- BGaming, Plinko rules (Return to Player section), checked 29 September 2026.
- BGaming, Plinko free demo: paytable returned by the game, checked 29 September 2026.
- Spribe, Plinko free demo: game configuration (house edge and multipliers), checked 29 September 2026.
- Pegdrop, RTP and swing recalculated for all 36 tables from the binomial odds (method on How we test), checked 29 September 2026.