Head to Head
Same idea, different numbers. Here's how the two biggest US lottery games actually compare.
| Ticket price | $2 | $5 |
| Jackpot odds | 1 in 292,201,338 | 1 in 290,472,336 |
| Odds of winning any prize | 1 in 24.9 | 1 in 23 |
| Draw days | Monday, Wednesday, Saturday | Tuesday, Friday |
| Draw time | 10:59 PM ET | 11:00 PM ET |
Every drawing in both games is an independent random event. Neither game's odds change based on past results, how long it's been since a jackpot was won, or which numbers "haven't come up in a while."
Both games are structured almost identically β pick five main numbers plus one bonus ball, match all six to win a jackpot that starts at a fixed minimum and grows every drawing it goes unclaimed. The core difference comes down to a handful of small numbers: Mega Millions' number pools are slightly different from Powerball's, which gives it marginally better jackpot odds, while Powerball has historically produced a few of the largest individual jackpots on record. In practice, the difference in odds between the two is small enough that neither game is meaningfully "easier" to win β both are, by design, extremely unlikely for any single ticket.
Where the games diverge more meaningfully is scheduling and add-ons. Powerball draws three nights a week (Monday, Wednesday, Saturday) and offers the Power Play add-on, which multiplies non-jackpot prizes. Mega Millions draws twice a week (Tuesday, Friday) and offers the Megaplier for the same purpose. If you like to play more often, Powerball's extra draw night is the practical difference; if you're chasing the biggest possible non-jackpot multiplier, it's worth comparing the current Power Play and Megaplier tiers, since both have changed their multiplier structures over the years.
Some players choose to play both games rather than pick one, on the logic that it doubles their number of chances at a jackpot for a given week. That's mathematically true, but worth keeping in perspective: doubling odds that start at roughly 1 in 290 million still leaves you with odds far closer to zero than to any meaningful probability of winning. There's no version of "which game is better" that changes the fundamental math β both are entertainment products with a very small chance of a very large outcome, and the more useful question for most players is simply how much they're comfortable spending on that entertainment, not which game has a fractionally better shot.