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SectionCasino
AuthorEvgeniy Volkov
PublishedJan 09, 2026
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Categoryblog.categories.bonuses
Wagering Requirements Explained: The Complete Mathematical Guide (2026)

Wagering Requirements Explained: The Complete Mathematical Guide (2026)

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Wagering Requirements: The Complete Mathematical Guide to Casino Bonuses

Wagering requirements are the mathematical trap that turns "free money" into a calculated gamble. Understanding this math is the difference between profitable bonus hunting and throwing money away.

This guide covers everything: the formulas, the expected value calculations, game contribution strategies, and exactly when a bonus is worth taking. No fluff — just math that matters.

What Are Wagering Requirements?

Wagering requirements (also called playthrough or rollover) specify the total amount you must bet before withdrawing bonus winnings. They exist because without them, players would simply withdraw bonus cash as free money.

The Core Concept:

Total Bets Required=Bonus Amount×Wagering Multiplier\text{Total Bets Required} = \text{Bonus Amount} \times \text{Wagering Multiplier}

Example: A $100 bonus with 35x wagering requirements.

$100×35=$3,500 total bets required\$100 \times 35 = \$3{,}500 \text{ total bets required}

This doesn't mean you must lose 3,500itmeansyourtotalbettingvolume(winsandlossescombined)mustreach3,500 — it means your total betting volume (wins and losses combined) must reach 3,500.

Critical Distinction

Wagering is about total bets placed, not net losses. If you bet 10,win10, win 10, then bet that 20youvecompleted20 — you've completed 30 in wagering (the original 10plusthe10 plus the 20, not just the $10).

The Expected Value Formula

Here's where most casino guides fail you. The real question isn't "how much must I bet?" — it's "how much will I statistically lose?"

Expected Loss=Total Wagering×House Edge\text{Expected Loss} = \text{Total Wagering} \times \text{House Edge}

For our $100 bonus with 35x wagering on slots with 4% house edge:

Expected Loss=$3,500×0.04=$140\text{Expected Loss} = \$3{,}500 \times 0.04 = \$140

The Brutal Math: You're statistically expected to lose 140tocollecta140 to collect a 100 bonus. The bonus has negative expected value of -$40.

Calculating Bonus Expected Value

The complete EV formula for any bonus:

Bonus EV=Bonus Amount(Wagering Required×House Edge)\text{Bonus EV} = \text{Bonus Amount} - (\text{Wagering Required} \times \text{House Edge})

Rearranged to find the break-even house edge:

Break-even House Edge=Bonus AmountTotal Wagering\text{Break-even House Edge} = \frac{\text{Bonus Amount}}{\text{Total Wagering}}

For our example:

Break-even=$100$3,500=0.0286=2.86%\text{Break-even} = \frac{\$100}{\$3{,}500} = 0.0286 = 2.86\%

Interpretation: The bonus is profitable only if you can play games with less than 2.86% house edge that contribute 100% to wagering.

Calculate Instantly

Stop doing manual math. Use our Wagering Requirements Calculator to see exactly what any bonus is worth in seconds.

Types of Wagering Requirements

Understanding which type applies is critical — it can double your required betting volume.

Bonus Only vs. Bonus + Deposit

TypeFormula100Deposit+100 Deposit + 100 Bonus @ 35x
Bonus OnlyBonus × Multiplier100×35=100 × 35 = **3,500**
Bonus + Deposit(Bonus + Deposit) × Multiplier200×35=200 × 35 = **7,000**

"Bonus + Deposit" wagering is twice as demanding. The same 35x requirement becomes effectively 70x when calculated on both amounts.

The Mathematical Impact

EV (Bonus Only)=$100($3,500×0.04)=$100$140=$40\text{EV (Bonus Only)} = \$100 - (\$3{,}500 \times 0.04) = \$100 - \$140 = -\$40 EV (Bonus + Deposit)=$100($7,000×0.04)=$100$280=$180\text{EV (Bonus + Deposit)} = \$100 - (\$7{,}000 \times 0.04) = \$100 - \$280 = -\$180

The same bonus goes from "-40expected"to"40 expected" to "-180 expected" based on this single term difference.

Game Contribution Rates

Not all games count equally toward wagering. This is where casinos protect their edge.

Standard Contribution Rates

Game TypeContributionHouse EdgeWagering Efficiency
Slots100%2-6%Low (high HE)
Video Poker10-20%0.5-5%Very Low (low contribution)
Full Pay Deuces WildUsually excluded-0.76% (player edge)N/A (restricted)
Blackjack10-20%0.5%Very Low
Roulette (European)10-50%2.7%Low-Medium
Roulette (American)10-50%5.26%Very Low
Baccarat10-25%1.06% (banker)Low
Live Dealer0-10%VariesTypically excluded
Craps0-10%1.4%Usually excluded

The Contribution Trap

Example: Playing blackjack with 10% contribution on a 35x wagering requirement.

Effective wagering multiplier:

Effective Multiplier=350.10=350x\text{Effective Multiplier} = \frac{35}{0.10} = 350\text{x}

You'd need to bet 35,000(not35,000 (not 3,500) to clear the requirement. Even with blackjack's 0.5% house edge:

Expected Loss=$35,000×0.005=$175\text{Expected Loss} = \$35{,}000 \times 0.005 = \$175

Worse than slots! This is why casinos allow low-edge games — the contribution rates make them unviable.

Finding Optimal Games

The optimal game minimizes:

Cost Per Dollar Wagered=House EdgeContribution Rate\text{Cost Per Dollar Wagered} = \frac{\text{House Edge}}{\text{Contribution Rate}}
GameHouse EdgeContributionCost/$ Wagered
High RTP Slot (97%)3%100%3.0¢
Average Slot (95%)5%100%5.0¢
European Roulette2.7%50%5.4¢
Blackjack0.5%10%5.0¢
Video Poker (9/6 JoB)0.46%10%4.6¢

Conclusion: High RTP slots (96%+) are typically the most efficient for wagering completion, despite what intuition suggests.

Pro Tip: Some video poker variants like Joker Poker with optimal strategy offer 98-100% RTP, but often have low wagering contribution (10-20%). Calculate your expected cost before choosing your game.

Complete Bonus Evaluation Framework

Step 1: Calculate Total Wagering

W=B×M×1CW = B \times M \times \frac{1}{C}

Where:

  • W = Total wagering required
  • B = Bonus amount (or bonus + deposit for combined)
  • M = Wagering multiplier
  • C = Game contribution rate

Step 2: Calculate Expected Loss

L=W×HL = W \times H

Where H = house edge of your chosen game

Step 3: Calculate Bonus EV

EV=BLEV = B - L

Step 4: Calculate EV Percentage

EV%=EVB×100EV\% = \frac{EV}{B} \times 100

Worked Example

Bonus: $200 with 30x wagering (bonus only) Game: Slot with 96% RTP (4% house edge) Contribution: 100%

W=$200×30×11.0=$6,000W = \$200 \times 30 \times \frac{1}{1.0} = \$6{,}000 L=$6,000×0.04=$240L = \$6{,}000 \times 0.04 = \$240 EV=$200$240=$40EV = \$200 - \$240 = -\$40 EV%=$40$200×100=20%EV\% = \frac{-\$40}{\$200} \times 100 = -20\%

Result: This bonus has -20% expected value. For every 100inbonusesyoutakelikethis,youexpecttolose100 in bonuses you take like this, you expect to lose 20 on average.

Track Your Bonuses

Managing multiple bonuses? Use our Bonus Portfolio Tracker to calculate combined EV and track completion progress.

When Is a Bonus Worth Taking?

The Profitability Threshold

A bonus is profitable when:

Bonus Amount>Wagering Required×House Edge\text{Bonus Amount} > \text{Wagering Required} \times \text{House Edge}

Rearranged:

Max Profitable Multiplier=1House Edge\text{Max Profitable Multiplier} = \frac{1}{\text{House Edge}}
House EdgeMax Profitable Multiplier
2%50x
3%33x
4%25x
5%20x
6%16.7x

Quick Assessment Rules

Generally Profitable (with 96%+ RTP slots):

  • 25x wagering or lower
  • 14+ days to complete
  • Bonus-only wagering
  • 100% slot contribution

Borderline (calculate carefully):

  • 26x-35x wagering
  • 7-14 days to complete
  • Bonus + deposit wagering

Usually Unprofitable:

  • 40x+ wagering
  • Less than 7 days
  • Restricted game selection
  • Low maximum bet limits ($2-3)

Variance and Risk Analysis

Expected value tells you the long-term average, but single-bonus outcomes vary wildly.

Understanding Variance Impact

The standard deviation for slot play during wagering:

σ=n×σspin\sigma = \sqrt{n} \times \sigma_{\text{spin}}

For a typical medium-variance slot:

  • Standard deviation per 1bet1 bet ≈ 3-5
  • For 3,500inwageringat3,500 in wagering at 1/spin (3,500 spins):
σ3,500×$4=59×$4=$236\sigma \approx \sqrt{3{,}500} \times \$4 = 59 \times \$4 = \$236

This means your actual result will typically fall within ±$236 of the expected value.

Possible Outcomes Distribution

For our 100bonuswith100 bonus with -40 EV and $236 standard deviation:

Outcome RangeProbabilityNet Result
+2σ and above~2.5%+$432 or more
+1σ to +2σ~13.5%+196to+196 to +432
Mean to +1σ~34%-40to+40 to +196
-1σ to Mean~34%-276to276 to -40
-2σ to -1σ~13.5%-512to512 to -276
Below -2σ~2.5%-$512 or worse

Key Insight: Even with negative EV, you'll profit about 43% of the time on any single bonus. This is why bonus hunting feels profitable short-term but loses long-term.

Advanced Strategies for Wagering Completion

Strategy 1: Optimal Game Selection

  1. Check contribution rates in bonus terms
  2. Find games with highest RTP that contribute 100%
  3. Verify no maximum bet restrictions apply
  4. Calculate actual EV before playing

Use our Slot Comparison Tool to find high-RTP slots.

Strategy 2: Bet Sizing Optimization

Maximum bet limits during bonus play (typically 55-10) affect strategy:

Low Limits ($2-5):

  • Forces more spins to complete wagering
  • Reduces variance but extends time
  • Better for meeting time limits

Higher Limits ($5-10):

  • Fewer spins needed
  • Higher variance
  • Faster completion

Optimal bet size formula:

Optimal Bet=min(Max Allowed,Bonus Remaining100)\text{Optimal Bet} = \min(\text{Max Allowed}, \frac{\text{Bonus Remaining}}{100})

This ensures you have enough "runway" to handle variance.

Strategy 3: Time Management

Calculate required betting pace:

Daily Wagering Needed=Total WageringDays Allowed\text{Daily Wagering Needed} = \frac{\text{Total Wagering}}{\text{Days Allowed}}

For $3,500 wagering in 7 days:

$3,5007=$500 per day\frac{\$3{,}500}{7} = \$500\text{ per day}

At $5 per spin, that's 100 spins daily (about 10-15 minutes of play).

Don't Chase Completion

If you're behind schedule, don't increase bet sizes dramatically. The Martingale trap applies here too — desperation betting accelerates losses.

Strategy 4: Cashback Integration

Some casinos offer cashback alongside bonuses. Factor this into EV:

Adjusted EV=BonusExpected Loss+(Expected Loss×Cashback Rate)\text{Adjusted EV} = \text{Bonus} - \text{Expected Loss} + (\text{Expected Loss} \times \text{Cashback Rate})

Example with 10% cashback:

Adjusted EV=$100$140+($140×0.10)=$100$140+$14=$26\text{Adjusted EV} = \$100 - \$140 + (\$140 \times 0.10) = \$100 - \$140 + \$14 = -\$26

Cashback improves EV but rarely makes negative-EV bonuses profitable.

Use our Cashback Calculator to factor this into your analysis.

Common Mistakes That Destroy Bonus Value

Mistake 1: Ignoring Contribution Rates

Playing your favorite blackjack game at 10% contribution turns 35x into 350x effective wagering.

Solution: Always play 100% contribution games unless the math specifically favors alternatives.

Mistake 2: Accepting Every Bonus

Casinos design most bonuses to be unprofitable. The average player accepts bonuses emotionally rather than mathematically.

Solution: Calculate EV before every bonus. Decline negative-EV offers.

Mistake 3: Playing Excluded Games

Some games void your bonus entirely if played during wagering. One accidental spin can cost you everything.

Solution: Read terms completely. Check excluded games before any bonus play.

Mistake 4: Ignoring Maximum Win Caps

Many bonuses limit maximum withdrawal from bonus winnings (e.g., 10x bonus amount). This caps your upside while leaving downside unlimited.

Solution: Factor win caps into EV calculations — they significantly reduce value.

Mistake 5: Failing to Track Progress

Not knowing your remaining wagering leads to poor decisions and missed deadlines.

Solution: Use our Bonus Portfolio to track all active bonuses.

Comparative Analysis: Bonus Types

Welcome Bonuses

FeatureTypical TermsEV Impact
Match Rate100-200%Higher match = more potential value
Wagering30-50xLower = better
Time Limit14-30 daysMore time = less pressure
Max Bet$5-10Higher = faster completion

Reload Bonuses

FeatureTypical TermsEV Impact
Match Rate25-75%Lower than welcome
Wagering30-40xSimilar to welcome
Time Limit7-14 daysOften tighter
FrequencyWeekly/MonthlyAdds up over time

No-Deposit Bonuses

FeatureTypical TermsEV Impact
Amount$10-50Small but "free"
Wagering50-100xUsually very high
Max Cashout$50-200Severely limited
Real EVOften positiveNo deposit risk

No-deposit bonuses often have positive EV despite harsh terms because you risk nothing.

Master casino bonuses with our complete toolkit:

Check if a bonus is beatable with the Bonus Abuse Detector.

Paste any bonus T&Cs into the Bonus Parser to extract key requirements automatically.

Conclusion: The Mathematical Mindset

Wagering requirements transform casino bonuses from "free money" into a mathematical challenge. The key takeaways:

  1. Calculate EV first — most bonuses are negative-EV by design
  2. Understand contribution rates — they determine your true wagering burden
  3. Choose high RTP slots — they minimize expected loss during wagering
  4. Track everything — know your progress and deadline
  5. Accept only +EV bonuses — let math, not marketing, guide decisions

The casino profits because most players skip the math. By understanding wagering requirements mathematically, you join the minority who can actually profit from bonuses.


Ready to analyze your next bonus? Use our Wagering Requirements Calculator to see exactly what it's worth.

Frequently Asked Questions

author-credentials.sysE-E-A-T
Evgeniy Volkov

Evgeny Volkov

Verified Expert
Math & Software Engineer, iGaming Expert

Over 10 years developing software for the gaming industry. Advanced degree in Mathematics. Specializing in probability analysis, RNG algorithms, and mathematical gambling models.

Experience10+
SpecializationiGaming
Status
Active

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