How Much Money Do You Actually Lose Playing Powerball and Mega Millions?

Right now, for every dollar you spend on a Powerball ticket, you get back about $0.28 in expected value. For every dollar on Mega Millions, about $0.25. That means you're losing roughly $0.72 and $0.75 per dollar respectively. Those numbers are calculated from the current jackpots of $154 million for Powerball and $331 million for Mega Millions, and they update with every drawing. Here's exactly how the math works and what it looks like across different jackpot sizes.

The Powerball jackpot analysis page and Mega Millions jackpot analysis page on ScratchCheck calculate current expected value, after-tax take-home, and break-even jackpot sizes, updated after every drawing.

The Current Numbers

Powerball, $154 million (next draw Wednesday, May 27, 2026)

Cash option: approximately $67.7 million. After federal taxes (37% effective rate on income at this level) and average state taxes: roughly $39.1 million in your pocket. Expected return: $0.28 per dollar spent, or $0.56 per $2 ticket. Expected loss: $1.44 per ticket. Break-even jackpot: $920 million.

Mega Millions, $331 million (next draw Thursday, May 28, 2026)

Cash option: approximately $145.2 million. After taxes: roughly $83.9 million. Expected return: $0.25 per dollar spent, or $1.25 per $5 ticket. Expected loss: $3.75 per ticket. Break-even jackpot: $2.84 billion.

How Expected Loss Is Calculated

Expected loss per ticket is the difference between what you pay and what you statistically expect to get back. It combines the probability of winning every prize tier with the amount of each prize, adjusted for taxes and the lump sum discount.

For Powerball, there are nine prize tiers from $4 (match Powerball only) up to the jackpot. The calculation adds up the probability of each win multiplied by its after-tax value. At a $154 million jackpot, the jackpot contribution to expected value per ticket is small because the odds of winning are 1 in 292,201,338. The lower prize tiers (the $4 wins, the $7 wins, the $100 wins) contribute more to the expected value calculation in aggregate because they happen far more often, even though they're tiny amounts.

At a $154 million jackpot with a $2 ticket price, the math works out to $0.28 expected return. Spend $100 on Powerball tickets at this jackpot level and your statistical expectation is $28 back and $72 lost. That's before any luck factors in, you might lose everything, you might win $100, you might win $154 million. The expected value is the average across an infinite number of trials.

How Expected Loss Changes With Jackpot Size

The expected loss shrinks as the jackpot grows, because a larger jackpot contributes more value per ticket. Here's how the Powerball return per $2 ticket changes at different jackpot levels:

At $100 million: approximately $0.23 per dollar spent ($0.46 per $2 ticket). Expected loss: $1.54 per ticket.

At $200 million: approximately $0.31 per dollar spent ($0.62 per $2 ticket). Expected loss: $1.38 per ticket.

At $500 million: approximately $0.52 per dollar spent ($1.04 per $2 ticket). Expected loss: $0.96 per ticket.

At $920 million: approximately $1.00 per dollar spent ($2.00 returned on a $2 ticket). Theoretical break-even before taxes.

After taxes: break-even is never reached in practice. The largest Powerball jackpots in history ($2.04 billion in 2022, $1.586 billion in 2016) still produced negative after-tax expected value once jackpot-splitting probability is included.

Mega Millions follows the same curve but shifted right by the $5 ticket price. At $331 million, the return is $0.25 per $5 ticket. The break-even at $2.84 billion is nearly three times larger than Powerball's because the $5 ticket costs more per unit of jackpot access. Mega Millions has never had a jackpot anywhere near $2.84 billion. Its largest jackpot ever was $1.602 billion in August 2023, which still produced negative after-tax expected value.

Annual Loss at Different Play Frequencies

Expected loss compounds quickly with regular play. Using the current $1.44 expected loss per $2 Powerball ticket:

One Powerball ticket per drawing (three drawings per week): $2 × 3 × 52 = $312 per year spent. Expected annual loss: $225 ($1.44 × 156 tickets).

One Mega Millions ticket per drawing (two drawings per week): $5 × 2 × 52 = $520 per year spent. Expected annual loss: $390 ($3.75 × 104 tickets).

Both games, one ticket per drawing: $832 per year spent. Expected annual loss: $615.

These figures are averages at current jackpot levels. Jackpots fluctuate, so the actual expected return per ticket varies drawing to drawing. The Powerball analysis page shows the Value Index for each drawing relative to the prior 90-day range, so you can see whether the current jackpot represents better or worse expected value than recent history.

How This Compares to Scratch-Offs

The expected loss comparison with scratch-offs is stark. Most $10-$20 scratch-offs in well-structured states return $0.75-$0.87 per dollar. Powerball at $154 million returns $0.28 per dollar spent. Mega Millions at $331 million returns $0.25 per dollar spent. Both are far below even the weakest scratch-off tier.

A Massachusetts $10 scratch-off returning 87.5 cents per dollar delivers six times better expected value per dollar than Mega Millions at its current jackpot. Even the weakest scratch-off tier nationally ($1 games at 58-65% payout) outperforms both draw games on expected return per dollar at typical jackpot sizes.

The difference is what you're buying. Scratch-offs offer a shot at $1-$5 million at most, with much better per-dollar return. Draw games offer access to jackpots that no scratch-off can match, at a much higher per-dollar cost. The right choice depends on whether the possibility of a $154 million or $331 million prize is worth the worse expected return to you.

The Jackpot-Splitting Problem

One factor the basic expected value calculation doesn't fully capture is jackpot splitting. When a jackpot runs large, many more people play, which increases the probability that multiple tickets match all six numbers on the same drawing. The April 29, 2026 Powerball drawing that produced two jackpot winners from Indiana and Kansas is a recent example. Both winners split the $143.4 million prize, receiving $71.7 million each rather than the full amount.

Jackpot splitting becomes more likely as jackpots grow larger because participation increases non-linearly with prize size. At $500 million, the expected number of jackpot winners given a win is noticeably higher than at $154 million. This partially offsets the expected value improvement that comes with a larger jackpot. Players who use truly random numbers (rather than birthday-clustered or play-slip-pattern numbers) reduce their probability of sharing a jackpot, since fewer players share the same combinations in the upper number ranges.

Where to Check Before You Play

Both analysis pages update after every drawing with current expected return per ticket, after-tax take-home by state, annuity payment schedules, and the Value Index comparing this drawing to recent history. If you want to know whether it's a better-than-average drawing to play or a worse-than-average one, the Value Index gives you that answer in a single number.

The Powerball jackpot analysis covers the current $154 million jackpot with the full state-by-state take-home breakdown. The Mega Millions jackpot analysis covers the $331 million jackpot the same way. For scratch-off value comparisons by state, the best payout rankings show which games return the most per dollar right now.