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What Is a Wagering Requirement? The Real Value of a Bonus
A wagering requirement (or "playthrough") is the number of times you must bet a casino bonus before you can withdraw it or any winnings from it. A "30x" requirement on a $100 bonus means you must wager $3,000 before cashing out. But the multiplier is only half the story. Once you multiply that turnover by the house edge on every required bet, most bonuses have a negative expected value before you place a single spin. We ran the arithmetic across every common requirement, and the headline is blunt: at a 4% house edge, any bonus above 25x is expected to cost you more than it gives (16Best analysis).
Wagering requirements at a glance
- Formula: bonus × multiplier — a 30x WR on $100 = $3,000 to wager.
- Expected cost to clear = total turnover × house edge; net value = bonus − that cost (16Best analysis).
- At a 4% house edge, a bonus turns expected-value negative above 25x — break-even is exactly 1 ÷ house edge (16Best analysis).
- A $100 bonus at 30x on 4% slots has a net expected value of about −$20 (16Best analysis).
- A 10% table-game weighting multiplies the real bets you must place by 10× — a $3,500 playthrough becomes $35,000 (16Best analysis).
- Switching a $100/$100 offer from bonus-only to bonus+deposit doubles turnover and adds about $120 of expected loss (16Best analysis).
- Typical 2026 ranges: deposit matches 20x–40x; free-spin winnings 25x–60x; no-deposit 40x–70x.
- From 19 January 2026, UK-licensed casinos are capped at 10x wagering, and mixed-product bonuses (bet-and-play) are banned. Source: UK Gambling Commission.
What is a wagering requirement?
A wagering requirement is how much you must bet before a bonus and its winnings become withdrawable, expressed as a multiple of the bonus. When you claim a casino bonus, that money isn't yours to cash out straight away. The requirement exists to stop players claiming a bonus and immediately withdrawing it — and it's where casinos make bonuses profitable. The house edge on every required bet means most bonus money is statistically lost to the house before it can ever be withdrawn. Understanding that single mechanic is the difference between a bonus that pays and one that quietly drains your deposit.
How do you calculate a wagering requirement?
Multiply the bonus by the wagering multiplier: bonus × multiplier = total to bet. The base maths is simple; the traps are in what the multiplier is applied to.
Standard (bonus-only): Bonus × multiplier = total to wager.
Example: a $100 bonus at 30x = 30 × $100 = $3,000 you must wager before withdrawing.
Sticky (bonus + deposit): (Bonus + Deposit) × multiplier.
Example: $100 bonus + $100 deposit at 30x = $200 × 30 = $6,000 — double the playthrough.
Always check which base your bonus uses, and whether game weighting means your real turnover is far higher than the headline. The multiplier alone never tells you the difficulty — it's the multiplier, the base, and the weighting together.
What's a typical wagering requirement in 2026?
Around 35x is the industry norm, with deposit matches running 20x–40x and no-deposit offers 40x–70x — but UK-licensed sites are now capped at 10x. Ranges vary sharply by bonus type. Lower is always better for the player.
| Bonus type | Typical wagering (2026) | Note |
|---|---|---|
| Deposit match (e.g. 100%) | 20x–40x | The standard; check bonus-only vs bonus+deposit |
| Free-spin winnings | 25x–60x | Applied to what the spins win, not the spins themselves |
| No-deposit bonus | 40x–70x | Highest playthrough; almost always a max-cashout cap |
| Cashback / reload | 1x–10x (or none) | Often the most player-friendly |
| UK-licensed (from 19 Jan 2026) | Capped at 10x | UKGC also bans mixed-product (bet-and-play) bonuses |
Anything at or below 20x is generous; 35x is roughly the norm; 50x+ is steep and, as the maths below shows, almost impossible to clear at a profit. The UK Gambling Commission's decision to cap wagering at 10x from 19 January 2026 is effectively a regulator confirming what the expected-value arithmetic already proves: high multipliers are designed to be uncleared.
What is a casino bonus actually worth?
Its real value is the bonus minus the expected cost of clearing it — and that cost is total turnover times the house edge. This is the whole point of the page, and it's a calculation almost no bonus page shows you.
16Best analysis — the real-value formula. For a $100 bonus:
Total turnover = bonus × multiplier (÷ game weighting).
Expected loss while clearing = total turnover × house edge.
Net expected value = bonus − expected loss.
Every figure in the table below is computed from this formula at a 4% house edge on slots (100% weighting). We invent no operator data — only arithmetic between a stated bonus, a stated multiplier and a stated edge.
| Wagering (on $100 bonus) | Total turnover required | Expected loss @ 4% edge | Net expected value of the bonus |
|---|---|---|---|
| 20x | $2,000 | $80 | +$20 |
| 25x (break-even) | $2,500 | $100 | $0 |
| 30x | $3,000 | $120 | −$20 |
| 40x | $4,000 | $160 | −$60 |
| 60x | $6,000 | $240 | −$140 |
| 70x | $7,000 | $280 | −$180 |
Computed: EV = 100 - (100 x WR x 0.04), slots at 100% weighting, 4% house edge. 16Best analysis.
A $100 bonus at 30x on 4% slots costs about $120 to clear — a net expected value of -$20.
Read the table top to bottom and the design becomes obvious. A generous 20x bonus is genuinely worth about +$20 to you. The standard 30x–40x band is already underwater. And a 60x–70x no-deposit offer is expected to hand the house $140–$180 for the privilege of "claiming" a $100 bonus. That is not a rounding error — it is the entire business model of bonusing, and it is why casinos can advertise "$500 free" without flinching.
At what multiplier does a bonus go EV-negative?
At a 4% house edge, a bonus turns expected-value negative above 25x — and the exact break-even is always 1 ÷ the house edge. This is the single most useful number on the page, and it's a clean piece of algebra.
16Best analysis — the break-even multiplier. Net EV is zero when the bonus exactly equals the expected loss:
bonus = (bonus × WR) × edge
Dividing both sides by the bonus: 1 = WR × edge, so WRbreak-even = 1 ÷ edge.
At a 4% edge that's 1 ÷ 0.04 = 25x. At a 2% edge (a low-edge crypto original) it rises to 50x. At a 15% edge (a bad slot) it collapses to just 6.7x. The bonus is only worth taking when its multiplier sits below 1 ÷ the edge of the game you'll actually play.
That formula reframes every bonus decision. You don't need our table — you need two numbers: the multiplier and the house edge of your game. If the multiplier is below 1÷edge, the bonus is +EV; above it, it's a slow leak. It also explains why casinos happily offer 50x on low-edge games and only 20x–35x on high-edge slots: they tune the multiplier to keep the product safely above break-even for the house. See our house edge by game and RTP explained guides for the edge on the games you'd clear with.
Break-even wagering is 1 ÷ house edge: 25x at a 4% edge, 50x at 2%, just 6.7x at 15%.
How does game weighting change the real cost?
A 10% table-game weighting multiplies the real money you must bet by 10x — so a "35x on slots" bonus is effectively 350x on blackjack. Not every game counts equally toward the requirement. Slots almost always count 100%; table games like blackjack and roulette — which carry a much lower house edge — often count just 10%, or nothing at all, precisely because they'd be too easy to clear.
| Game (35x on $100 bonus) | Weighting | Real turnover to clear | Expected loss (game edge) | Net EV of bonus |
|---|---|---|---|---|
| Slots | 100% | $3,500 | $140 (4.0% edge) | −$40 |
| Video poker | 20% | $17,500 | $88 (0.5% edge) | +$13 |
| Blackjack | 10% | $35,000 | $175 (0.5% edge) | −$75 |
Computed: real turnover = weighted requirement 3500 / weighting. 16Best analysis.
16Best analysis — the real cost of clearing is weighted requirement × (edge ÷ weighting). That single ratio, edge ÷ weighting, decides which game is cheapest — and it's not intuitive. Slots: 4% ÷ 100% = 0.040. Video poker: 0.5% ÷ 20% = 0.025. Blackjack: 0.5% ÷ 10% = 0.050. So on the same $3,500 requirement, blackjack is the most expensive game to clear ($175, a net −$75) despite its tiny edge, because the 10% weighting forces $35,000 of bets — while video poker at 20% is actually the cheapest ($88, a net +$13). Low edge only helps if the weighting isn't cut even harder to cancel it out. The weighting table buried in the terms routinely matters more than the headline multiplier.
Read the weighting before the multiplier. A "35x on slots" offer and a "35x, table games 10%" offer are completely different products. If you intend to play blackjack, that 35x is effectively 350x of real wagering. This is also why almost every bonus is, in practice, a slots offer — see our slot machine statistics.
Bonus-only vs bonus+deposit: how much does the basis matter?
On a $100 bonus with a $100 deposit at 30x, switching from bonus-only to bonus+deposit doubles turnover from $3,000 to $6,000 and adds about $120 of expected loss. The multiplier can be identical on two offers and one still costs twice as much to clear, purely because of what the multiplier is applied to.
| Basis ($100 bonus + $100 deposit, 30x) | Total turnover | Expected loss @ 4% | Extra cost vs bonus-only |
|---|---|---|---|
| Bonus-only | $3,000 | $120 | — |
| Bonus + deposit | $6,000 | $240 | +$120 |
16Best analysis: the bonus-only version leaves the $100 bonus with a net expected value of about −$20 (100 − 120). The bonus+deposit version pushes the same $100 bonus to about −$140 (100 − 240) — a swing of $120 that the "30x" headline hides completely. A lower-looking 40x bonus-only ($4,000 turnover, $160 loss) is cheaper to clear than a 30x bonus+deposit ($6,000 turnover, $240 loss). Never compare two bonuses on the multiplier alone.
How much does a max-cashout cap cost you?
A max-cashout cap can only reduce a bonus's value, never raise it — and on no-deposit offers it typically destroys most of the expected value. The cap confiscates everything you win above a fixed ceiling — commonly $100 on no-deposit bonuses — no matter what the screen shows. Win $2,000 on a $10 no-deposit bonus and you may still withdraw only $100.
16Best analysis — an illustrative cap model. No-deposit value lives entirely in the lucky tail: you're mostly clearing with house money, so the outcome is roughly "bust, or run it up." Assume a simplified model where clearing leaves a 5% chance of holding $1,500 and a 95% chance of $0.
Uncapped expected value = 0.05 × $1,500 = $75.
With a $100 max cashout, that $1,500 outcome pays only $100: EV = 0.05 × $100 = $5.
The cap erased $70 — about 93% of the bonus's expected value. (Illustrative distribution, stated assumptions; real outcomes vary by game variance.)
The mechanism generalises: expected realisable value is E[min(final balance, cap)], which is always ≤ E[final balance]. The tighter the cap relative to the turnover you're forced to run, the more of the upside it removes. A cap of 5×–10× the bonus on a deposit match barely bites, because you rarely reach it; a $100 cap on a bonus you're expected to run up into four figures removes almost everything. Whenever you see a low cap paired with a high multiplier, the offer is engineered to look large and pay small.
What other terms cut a bonus's value?
Max-bet caps and time limits are the two remaining clauses that quietly destroy bonus value. Both can turn a technically +EV bonus into a losing one.
- Max-bet cap: while a bonus is active, your stake is usually capped — commonly at $5 per spin/hand, sometimes as low as $2 or $0.50. Exceeding it even once can void all bonus winnings. It also forces you to grind thousands of small bets, which maximises the house edge's chance to grind you down.
- Time limit: often 7–30 days to clear the entire requirement. A $6,000 turnover in 7 days at a $5 max bet is 1,200 bets — the clock, not the maths, is what stops most players finishing.
Stack a 60x multiplier, 10% table weighting, a $5 max bet, a 7-day clock and a $100 cashout cap onto the same "$500 bonus," and its real expected value is deeply negative before you spin once. For the harm this can cause when players chase uncleared bonuses, see our gambling losses and addiction data.
How do you spot a good vs a bad bonus?
A strong bonus has a multiplier below 1÷the-edge of your game (roughly ≤25x on slots), bonus-only wagering, 100% weighting on games you'll play, a workable max bet and no punishing cashout cap. A weak one hides a 50x+ requirement on bonus+deposit, 10% table weighting and a low cashout limit. Run the two numbers that matter — multiplier and house edge — through 1 ÷ edge, and you'll know in seconds whether the offer is worth its face value or a slow leak. This is exactly why we rank offers by effective value, not the headline, and the same logic applies to crypto casino bonuses, whose low-edge originals can survive a higher multiplier than a slot can.
Why expected value isn't your actual result
Expected value is the long-run average across thousands of players — not what will happen to you in one session. This is the "handle vs revenue" trap of bonus maths, and skipping it produces bad advice in both directions.
What the EV figures do and don't mean. A net EV of −$20 means that if a thousand players each clear the same $100/30x/4% bonus, the casino keeps about $20 per player on average. Any individual player might cash out a big win or bust early — variance dominates a single run. The house edge is a statistical certainty over millions of bets (that's how casinos earn — see how casinos make money), not a prediction of your night. Our figures also assume you play the requirement out in full at the stated edge; if you clear and stop the instant the money is withdrawable, your realised edge exposure is exactly the turnover shown. We compute the expected cost, which is the only honest basis for comparing two offers before you play — but never mistake a positive-EV bonus for guaranteed profit, or a negative-EV one for a certain loss.
Key takeaways
- Real value = bonus − (turnover × house edge). The multiplier alone tells you almost nothing.
- Break-even wagering is 1 ÷ the house edge — 25x at 4%, 50x at 2%, 6.7x at 15% (16Best analysis).
- A $100 bonus at 30x on 4% slots is worth about −$20; at 60x–70x it's −$140 to −$180 (16Best analysis).
- 10% table weighting multiplies real turnover by 10× and, despite the lower edge, still costs more to clear than slots (16Best analysis).
- Bonus+deposit doubles the playthrough — an extra ~$120 of expected loss on a $100/$100/30x offer (16Best analysis).
- A max-cashout cap can only lower EV, and on no-deposit offers erases most of it (16Best analysis, illustrative model).
- The UKGC's 10x cap (19 Jan 2026) is a regulator codifying the same conclusion: high multipliers exist to go uncleared.
Frequently asked questions
What does a 30x wagering requirement mean?
It means you must bet 30 times the bonus before you can withdraw it or its winnings. On a $100 bonus that's 30 × $100 = $3,000 in total wagers. On a 4% house-edge slot, clearing that $3,000 costs about $120 in expected losses, so the $100 bonus has a net expected value of roughly −$20.
How do you calculate the real value of a casino bonus?
Real value = bonus − (total turnover × house edge). Total turnover is bonus × multiplier, divided by the game weighting if you're not on 100% games. For a $100 bonus at 35x on 4% slots: turnover $3,500, expected loss $140, net value about −$40.
At what wagering requirement is a bonus still worth taking?
When the multiplier is below 1 ÷ the house edge of the game you'll clear it on. At a 4% edge that break-even is 25x, so a 20x bonus is positive value (+$20 on $100) and a 30x bonus is negative. On a 2% low-edge game the break-even rises to 50x.
Why do slots count more than table games toward wagering?
Because table games like blackjack have a very low house edge, so casinos weight them at just 10% (or exclude them) to stop players clearing bonuses cheaply. Slots count 100%. A 10% weighting means you must bet 10 times as much real money — a $3,500 playthrough becomes $35,000.
Is a bonus+deposit wagering requirement worse than bonus-only?
Yes, roughly twice as bad. On a $100 bonus with a $100 deposit at 30x, bonus-only means $3,000 of turnover while bonus+deposit means $6,000 — about $120 more in expected losses at a 4% edge, even though the multiplier looks identical.
Does a max-cashout cap really matter?
Enormously on no-deposit offers. The cap confiscates any winnings above a fixed ceiling, commonly $100. Since no-deposit value lives in the lucky tail, a tight cap can remove the great majority of a bonus's expected value while the offer still advertises a large number.
Can I lose my bonus by betting too much?
Yes. Most bonuses cap your maximum bet while the bonus is active, often at $5 per spin or hand. Exceeding that cap even once can void the bonus and any winnings from it, so it's the fastest way to lose a bonus you were otherwise clearing.
Sources
- UK Gambling Commission — Gambling promotions to be safer and simpler (10x cap, transparency rules)
- PlayUSA — Casino Bonus Calculator & wagering EV formula
- Next.io — Wagering requirements: how to calculate & beat them
- DeucesCracked — Casino Wagering Requirements Explained (2026)
- Casino Player Magazine — How Bonuses Really Work: Wagering Requirements Explained
- PlayToday — Explaining Wagering and Playthrough Requirements 2026