Blowout Bonanza scores 37 out of 100, which rates Poor. It pays back about 72¢ per $1 on average.
Blowout Bonanza rates Poor today, with a score of 37 out of 100. It pays back about 72¢ for every $1 played, on average.
Blowout Bonanza has a top prize of $10, and 10,212 of the 70,040 are still unclaimed. About 1 in 16 of the unsold tickets wins one. These counts cover all of Michigan, so one location may have more or fewer left.
Among the 12 $2 Michigan pull tab games, Jackpot 2s pays back the most per $1, ahead of Blowout Bonanza.
For every $1 played on Blowout Bonanza, about 72¢ comes back as prizes on average. The lottery keeps the other 28¢.
Blowout Bonanza pays back more per $1 than all 15 of the $2 Michigan scratchers. The biggest $2 scratcher top prize still unclaimed is $50,000, which is more than the $10 top prize on Blowout Bonanza.
| Blowout Bonanza | $2 Michigan scratchers | |
|---|---|---|
| Biggest prize | $10top prize, 10,212 left | $50,00012 games, from $30,000 |
| Odds of winning it with one ticket | 1 in 16 | 1 in 980,000 to 1 in 3,600,000depends on the scratcher |
| Money back per $1 | 72¢ | 59¢ to 63¢62¢ on the typical one |
The highlighted side is the better one. The scratcher column covers every Michigan scratcher on sale at $2, using today's numbers. Its top prizes and odds count only prizes nobody has claimed yet. Which scratcher is the best one is in the app. See every price side by side.
What the game pays back for every $1 played, check by check.
Our estimate of how much of the pool is still unsold.
| Prize | Still out there | Started with | Odds today |
|---|---|---|---|
| $10 | 10,212 | 70,040 | 1 in 16.47worse than at the start |
| $5 | 15,860 | 105,060 | 1 in 10.6same as at the start |
| $2 | 30,551 | 192,610 | 1 in 5.5same as at the start |
Prize counts come straight from official Michigan Lottery data. "Odds today" are for one ticket, based on our estimate of how many tickets are still unsold. The jackpot amount is what it was at our last check, Oct 18, 2026 at 9:45 AM, and it keeps growing between checks.
It's the average return for every $1 played, counting every ticket still in the pool and every prize still unclaimed. Most tickets don't win, so any one ticket will land above or below it.
The overall odds were 1 in 2.97 when the game started. That counts every prize, including the small ones.
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