The Expected Cost of Playing Scratch-Offs Every Week for a Year

Most people who buy scratch-offs regularly think of it as a small, casual expense. A few dollars here and there. What they don't usually do is add it up. The expected annual cost of playing scratch-offs weekly is knowable with reasonable precision, and the figures are concrete enough to be worth seeing laid out plainly before you decide what your habit actually costs you.

The numbers below are derived from current payout rate averages across eight major states including Texas, Georgia, Massachusetts, Virginia, Ohio, North Carolina, Michigan, and New York, pulled from live game data via ScratchCheck. They represent expected outcomes, not guaranteed ones. Some players will do better. Most will do worse. Over a large enough sample the averages hold, which is exactly how lotteries design these games.

The Annual Cost by Weekly Budget

$5 per week ($260 per year): At the $5 ticket tier, the average payout rate across the eight states surveyed is 70.9%. That means for every dollar spent, you get back about 71 cents on average. On $260 of annual spend, expected return is $184 and expected annual loss is $76.

$10 per week ($520 per year): The $10 tier averages 74.7% payout. Expected return on $520 is $389. Expected annual loss is $131.

$20 per week ($1,040 per year): The $20 tier averages 77.0% payout. Expected return is $801. Expected annual loss is $239.

$30 per week ($1,560 per year): The $30 tier averages 78.7% payout. Expected return is $1,228. Expected annual loss is $332.

$50 per week ($2,600 per year): The $50 tier averages 80.5% payout. Expected return is $2,093. Expected annual loss is $507.

These figures assume you're buying at the relevant price tier consistently and that you're in a state with average payout rates for that tier. They don't include the occasional large win that pulls your personal return up, or the extended losing streaks that pull it down. Expected value isn't a description of any single player's outcome. It's an accurate description of the average outcome across the full population of players at that spend level.

What the Numbers Look Like Over Time

The annual figures become more striking when extended to the kind of multi-year time horizon that a genuine weekly habit represents.

A player spending $5 per week on scratch-offs can expect to lose approximately $76 per year, $378 over five years, and $757 over ten years. A player spending $10 per week loses roughly $131 per year, $657 over five years, and $1,314 over ten years. A player spending $20 per week loses around $239 per year, $1,197 over five years, and $2,395 over ten years.

These aren't alarming numbers at the lower end. $757 over a decade for a $5-per-week player is $1.46 per week in effective entertainment cost, which is less than a cup of coffee. Whether that's a reasonable price for the experience is a personal judgment. The point is that the cost is knowable and not particularly hidden once you do the math.

Where the numbers start to matter more is at $20 and above per week. A $20-per-week player spending $2,395 over ten years on expected losses is making a meaningful financial decision without necessarily framing it that way. That money represents real opportunity cost: a used car payment, a year of retirement contributions at that amount, a trip. Again, not an argument against playing, but context worth having.

How State Choice Changes the Math

The state where you play makes a measurable difference in expected annual cost, because payout rates vary significantly across states at the same price tier.

Take the $10 tier as a clear example. Massachusetts averages 83.0% payout on $10 scratch-offs, the highest of any state in this analysis. New York averages 70.3%, the lowest. A player spending $10 per week in Massachusetts can expect to lose about $88 per year. The same player in New York loses about $154 per year. Same budget, same ticket price, $66 more per year in expected losses purely from state. Over ten years that's $660 of additional expected loss from being on the wrong side of a state line.

The same gap appears at other price points. Virginia's $5 games average 68.9% payout. Georgia's $5 games average 73.3%. A $5-per-week player in Virginia loses roughly $81 per year. In Georgia, $70. Texas $5 games average 68.1%, putting a $5-per-week Texas player at $83 in expected annual losses, the highest of any major state at that tier in this analysis.

The Price Tier Decision Within a Fixed Budget

One of the most actionable findings from the payout data is what happens when you change how you allocate a fixed budget across price tiers. The post on whether more expensive scratch-offs give better odds covered this principle at the game level. The annual cost framing makes it clearer.

A player with a $20-per-week budget has options. They could buy four $5 tickets per week, or two $10 tickets, or one $20 ticket. Using Virginia as an example:

Four $5 tickets per week (68.9% avg payout): $1,040 spent annually, expected loss $323.

Two $10 tickets per week (73.5% avg payout): $1,040 spent annually, expected loss $275.

One $20 ticket per week (79.4% avg payout): $1,040 spent annually, expected loss $214.

Same $1,040 spent. Expected loss ranges from $214 to $323 depending purely on how the budget is allocated across price tiers. The player buying four $5 tickets has more individual plays, more scratching, and a lower top prize ceiling. The player buying one $20 ticket loses $109 less per year on average. Neither approach is objectively correct, but the tradeoff is specific and real.

How This Compares to Other Forms of Gambling

Scratch-offs sit in the middle of the gambling loss spectrum. They're worse per dollar than most casino table games but better than slot machines in many jurisdictions, and roughly comparable to the lottery's own draw games depending on jackpot size.

Blackjack with basic strategy returns about 99.5% to the player, meaning expected loss is less than half a percent per hand. Roulette on even-money bets returns 94.7%. These are much better odds per dollar than any scratch-off. However, casino games allow faster play, which means the total amount wagered per hour is far higher. A blackjack player at $10 per hand might play 60 hands per hour, wagering $600 per hour with a $3 expected loss per hour. A scratch-off player buying one $10 ticket takes several minutes and has a finite result. The "cost per hour of entertainment" can actually favor scratch-offs depending on pace.

Powerball and Mega Millions are worse per dollar than scratch-offs for most jackpot sizes. The expected value of a Powerball ticket is negative enough that scratch-offs at 75-80% payout outperform them on pure return-per-dollar for most drawings. When Powerball jackpots reach $500 million or more, the raw expected value improves (though still negative once taxes are accounted for). For typical jackpot sizes, scratch-offs return more per dollar than Powerball. The Powerball page and Mega Millions page on ScratchCheck cover current jackpot levels if you want to compare.

The Variance Factor

Expected value tells you the average outcome but says nothing about variance, and variance is the reason people play. A player spending $10 per week might lose $131 on average over a year, but their actual outcomes in any given year could range from winning a few thousand dollars to losing every ticket they bought. The expected loss is the gravitational center of that range. It's where outcomes cluster over time, not where any individual player necessarily lands.

Top-heavy games have higher variance than spread games. When you buy a $20 ticket with two $1 million prizes remaining in a print run of millions, your most likely outcome is losing $20, your expected outcome is losing about $4-5, and your extremely unlikely outcome is winning $1 million. The gap between expected and most-likely is the entire appeal of the product. Understanding expected value doesn't eliminate that appeal. It just gives you an accurate baseline for what you're paying for it.

The Reinvestment Trap

The annual loss figures above assume you pocket your winnings rather than reinvest them into more tickets. Many players don't. A $20 win on a $10 ticket often gets immediately recycled into two more tickets at the same counter. When that happens, the payout rate applies again to money you've already won, accelerating the effective loss rate beyond what the simple annual projections show.

A player who consistently reinvests winnings back into tickets compounds the house edge on every cycle. If you win $20 and play it back at a 74% payout tier, your effective return on the original $10 ticket drops from 74% to 74% of 74%, which is 54.8%. Reinvesting one more time gets you to 40.6%. The math degrades quickly. Cashing out and treating winnings as winnings rather than play credits is one of the few behavioral adjustments that meaningfully changes the long-run cost without changing how often you play.

Getting the Most from Your Budget

If you play regularly, three decisions meaningfully reduce your expected annual losses without changing how much you spend: choosing your state's highest-payout games rather than the nearest convenient game, buying at higher price points when the budget allows it, and checking remaining top prizes before selecting a game.

The best payout rankings on ScratchCheck show the highest-returning games nationally sorted by payout rate. The state-by-state pages let you sort your state's active games by ValueScore, payout rate, or overall odds so you're not guessing at the dispenser. None of these adjustments change the fundamental math of scratch-off games, but they narrow the expected loss range toward the better end of what's available in your market.