Powerball vs Mega Millions: What's the Difference?

Both games hand out nine-figure jackpots. Both cost $2 per play. Both have drawings twice a week. The differences come down to a few numbers — and they matter a lot less than you might think. Here's the actual comparison, plus a free number picker for both games.

Try it now
Open the Lottery Number Picker →
Generate random numbers for Powerball, Mega Millions, EuroMillions, and more. Free and private.

Side-by-side comparison

Powerball Mega Millions
Ticket cost $2 per play $2 per play
Number ranges 5 from 1–69 + 1 Powerball from 1–26 5 from 1–70 + 1 Mega Ball from 1–25
Drawing days Monday, Wednesday, Saturday Tuesday, Friday
Starting jackpot $20 million $20 million
Jackpot odds 1 in 292,201,338 1 in 302,575,350
Overall win odds 1 in 24.9 1 in 24
Available in 45 states + DC, PR, USVI 45 states + DC, USVI
Multiplier option Power Play ($1 more, up to 10×) Megaplier ($1 more, up to 5×)

How each game works

Powerball

Powerball has been running since 1992. To play, you pick 5 numbers from 1 to 69, and 1 "Powerball" number from 1 to 26. Match all six and you win the jackpot. There are nine ways to win a prize in total, from matching just the Powerball (1 in 91) up to the jackpot.

Drawings happen on Monday, Wednesday, and Saturday nights, usually around 10:59 PM Eastern Time. The jackpot starts at $20 million and grows by a minimum of $2 million per draw if there's no winner. The largest Powerball jackpot ever was $2.04 billion, won in California in November 2022.

Mega Millions

Mega Millions started in 1996 as "The Big Game" and was renamed Mega Millions in 2002. To play, you pick 5 numbers from 1 to 70, and 1 "Mega Ball" number from 1 to 25. Match all six and you win the jackpot. Like Powerball, there are nine prize tiers.

Drawings happen on Tuesday and Friday nights, also around 11:00 PM Eastern Time. The jackpot also starts at $20 million and rolls over when there's no winner. The largest Mega Millions jackpot was $1.6 billion, won in South Carolina in October 2018.

Odds comparison

Odds are the only place where the two games meaningfully differ, and even there the difference is tiny.

Prize tier Powerball Mega Millions
Match 5 + bonus ball (jackpot)1 in 292M1 in 303M
Match 51 in 11.7M1 in 12.6M
Match 4 + bonus1 in 913K1 in 931K
Match 41 in 36.5K1 in 38.8K
Match 3 + bonus1 in 14.5K1 in 14.5K
Match 31 in 5801 in 606
Match 2 + bonus1 in 7011 in 693
Match 1 + bonus1 in 921 in 89
Match 0 + bonus1 in 381 in 37
Overall1 in 24.91 in 24

The takeaway: Mega Millions is very slightly better if you want to win something (1 in 24 vs 1 in 24.9). Powerball is very slightly better if you want to win the jackpot (1 in 292M vs 1 in 303M). Both differences are under 4% — nowhere near enough to matter in practice.

Which one should you play?

Short answer
It doesn't matter. Both games are designed to have jackpots that roll over for months, and both have roughly the same odds of winning a meaningful prize. Play whichever one has the larger jackpot that week, or whichever one you happen to be near a ticket counter for.

If you're going to play regularly, there's a marginal argument for Powerball: the slightly better jackpot odds and the higher multiplier cap (10× via Power Play vs 5× via Megaplier) give you a tiny edge in expected value. But "tiny" here is doing a lot of work — we're talking about a difference measured in fractions of a cent per dollar spent.

What people get wrong

A few persistent misconceptions about both games:

"I'm due for a win"

You're not. Each drawing is independent. The balls don't have memories. The odds of winning on your 100th ticket are exactly the same as on your 1st.

"I should play the numbers that are 'overdue'"

Numbers aren't overdue. They don't get scheduled. Every ball has the same chance of being drawn each time, regardless of what's come before.

"Popular numbers get split more, so I should pick unpopular ones"

This one is partially true. If you win and other people picked the same numbers, the jackpot is split among all winners. Numbers like 7, 11, 21, and dates (1–31) are more commonly played, so picking numbers above 31 can theoretically reduce the chance of sharing a jackpot. But this affects the payout if you win, not your odds of winning.

"Buying more tickets gives me a real chance"

10 tickets means 10 times the chance — which sounds better than it is. Going from 1 in 292 million to 1 in 29 million still leaves you at odds roughly comparable to being struck by lightning twice in the same year. The math scales linearly, but the base is so small that multiplying it doesn't get you to a useful probability.

"I'll take the annuity, it's more money"

The advertised jackpot is the annuity total — spread over 30 years. The cash lump-sum option is typically about 60% of that. Which is better depends on your tax situation, investment strategy, and personal circumstances. Most financial advisors recommend the lump sum for flexibility, but it's a real trade-off worth discussing with a professional.

Using the number picker

If you do decide to play, the Lottery Number Picker generates random numbers for both games. It's cryptographically fair — every combination has exactly the same chance of being picked, and it can generate thousands of sets without repeating if you need to fill out multiple tickets.

A few options that matter:

The picker also supports EuroMillions, Lotto 6/49, and UK Lotto — plus a custom mode where you can set the ranges yourself.

A word about playing responsibly

Lottery tickets are entertainment, not an investment. The expected return on a $2 Powerball ticket is roughly $0.60 — meaning you're paying $2 for about 60 cents of expected value. That's fine as a small occasional purchase for the fun of imagining, but it's a terrible long-term "strategy."

If you find yourself playing more than you planned, chasing losses, or spending money you can't afford, please reach out to a problem-gambling service. In the US, the National Council on Problem Gambling operates a 24-hour helpline at 1-800-522-4700. In the UK, GamCare provides support at 0808 8020 133.

Play responsibly, and only with money you won't miss.

Frequently asked questions

What's the difference between Powerball and Mega Millions?
The main differences are the number ranges and how many balls you pick. Powerball uses 5 numbers from 1–69 plus 1 Powerball from 1–26. Mega Millions uses 5 numbers from 1–70 plus 1 Mega Ball from 1–25. Both cost $2 per play, both are drawn twice a week (Powerball three times), and both have jackpots that start at $20 million and roll over. The odds of winning the jackpot are very close: 1 in 292.2 million for Powerball, 1 in 302.6 million for Mega Millions.
Which is easier to win, Powerball or Mega Millions?
Mega Millions has slightly better odds of winning any prize (1 in 24) compared to Powerball (1 in 24.9). For the jackpot specifically, Powerball has slightly better odds (1 in 292.2 million vs 1 in 302.6 million). Overall, the difference is negligible — both games are designed to have jackpots that roll over for months at a time.
What are the odds of winning Powerball?
The overall odds of winning any Powerball prize are about 1 in 24.9. The odds of matching all 5 white balls plus the Powerball to win the jackpot are 1 in 292,201,338. Odds for other prize tiers range from 1 in 91 (matching just the Powerball) up to 1 in 913,129 (matching 5 white balls without the Powerball).
Can you win both Powerball and Mega Millions?
In theory yes, but the odds are astronomically small. Winning either jackpot is roughly 1 in 300 million. Winning both in the same drawing would be on the order of 1 in 1017. In practice, no one has ever won both major US lotteries in the same drawing.
Does buying more tickets improve your odds?
Yes, linearly. Buying 10 tickets means you have 10 times the chance of winning compared to 1 ticket. But because the base odds are so small, 10 tickets still leaves you at roughly 1 in 30 million — a rounding error against the jackpot. Buying more tickets never changes the underlying math, only your tiny share of it. Every combination has exactly the same probability.
← Back to Your Online Helper