Hit Chance Calculator

Calculate your hit probability based on accuracy, evasion, and debuffs.

Accuracy Parameters

Hit Chance

80.0%
20.0% miss chance

Accuracy Breakdown

Base Accuracy95%
+ Accuracy Bonus+10%
- Blind/Debuff-0%
- Target Evasion-20%
Final Hit Chance80.0%

Attack Expectations (10 attacks)

Expected Hits8.0
Expected Misses2.0
Prob. of All Hits10.74%
Prob. of At Least 1 Hit100.00%

What Is Hit Chance in Games?

Hit chance is the percentage probability that a single attack will successfully connect with its target. It is one of the most fundamental combat statistics found in role-playing games, strategy games, tactical shooters, and virtually every genre where characters engage in combat. Understanding hit chance is essential for optimizing your build, choosing the right abilities, and making informed decisions during battle.

In most game systems, hit chance is not simply your raw accuracy stat. It is the net result of your attacker's accuracy, any temporary bonuses you have gained, any debuffs that reduce your precision, and the target's own evasion or dodge rating. The interaction between these values determines whether each attack lands or misses, making the hit chance calculator a powerful tool for any serious gamer.

Hit chance mechanics appear across iconic game franchises including Final Fantasy, Pokémon, Dungeons and Dragons, XCOM, Fire Emblem, Path of Exile, Diablo, World of Warcraft, and countless others. Each game implements the formula differently, but the core concept — attacker precision minus target avoidance — remains constant.

When your hit chance falls below 100%, you enter the realm of probability and statistics. A 75% hit chance does not mean you will hit exactly 3 out of every 4 attacks in a short sequence; it means that on average, over a large number of trials, 75% will land. This distinction matters enormously when you are planning strategies around bursts of attacks or trying to guarantee at least one hit connects during a critical moment.

This hit chance calculator goes beyond a simple accuracy-minus-evasion formula. It also computes the probability of landing at least one hit across multiple attacks, the probability that every attack in a sequence hits, and the expected number of hits and misses. These multi-attack statistics are invaluable for assessing abilities that fire several times per turn, combo attacks, and sustained damage-over-time scenarios.

Hit Chance Formula and Calculation Method

The hit chance calculator uses a layered formula that first resolves the attacker's effective accuracy, then subtracts the target's evasion, and finally clamps the result to a valid percentage range. This mirrors the approach taken by many RPG systems and is straightforward to apply manually once you understand each component.

The first step is computing Effective Accuracy. Your base accuracy is your starting precision before any modifiers are applied. Accuracy bonuses — from equipment, buffs, or skills — are added on top. Blind effects and other accuracy-reducing debuffs are subtracted. The result is clamped between 0% and 100% because accuracy cannot logically exceed perfect precision or fall below zero.

Once Effective Accuracy is known, the target's Evasion percentage is subtracted to yield the final Hit Chance. This value is also clamped between 0% and 100%. A hit chance of 0% means the target is unhittable with your current accuracy, while 100% means every single attack will land.

For multi-attack scenarios, the calculator derives four additional statistics using the binomial probability model. The Expected Hits is simply hit chance multiplied by the number of attacks. The Probability of At Least One Hit uses the complementary probability: it equals one minus the probability that every attack misses. The Probability of All Hits is the hit chance raised to the power of the number of attacks.

Hit Chance Core Formulas

EffectiveAccuracy = clamp(0, 100, BaseAccuracy + AccuracyBonus - BlindDebuff) HitChance = clamp(0, 100, EffectiveAccuracy - TargetEvasion) MissChance = 100 - HitChance ExpectedHits = (HitChance / 100) × NumAttacks P(AtLeastOneHit) = 1 − (MissChance / 100)^NumAttacks P(AllHits) = (HitChance / 100)^NumAttacks

Where:

  • BaseAccuracy= Your character's base accuracy percentage before any modifiers
  • AccuracyBonus= Positive accuracy modifiers from equipment, buffs, or skills (%)
  • BlindDebuff= Accuracy reduction from blind status effects or other debuffs (%)
  • TargetEvasion= The target's dodge or evasion percentage
  • NumAttacks= Number of attacks in the sequence being evaluated
  • clamp(0,100,x)= Forces the value x to stay within the 0–100 range
  • P(AtLeastOneHit)= Probability that at least one attack in the sequence connects
  • P(AllHits)= Probability that every attack in the sequence connects

Interpreting Hit Chance Results

Reading hit chance results correctly can mean the difference between a successful strategy and a costly mistake. The raw hit chance percentage tells you the per-attack odds, but the multi-attack statistics reveal how those odds compound across a full combat sequence.

Consider a hit chance of 80%. Against a single attack this feels comfortable — you expect to land most strikes. But over 10 attacks, the probability that all 10 land is only 10.74%. If your strategy requires every hit in a combo to connect for maximum effect, you will fail that combo nearly 90% of the time. On the other hand, the probability that at least one hit lands across 10 attacks is 99.99% — making sustained pressure extremely reliable even when individual hits are not guaranteed.

The Expected Hits metric is your primary planning tool. If you have a 70% hit chance and 5 attacks, you can reliably plan around landing 3.5 hits on average, rounding down to 3 for conservative planning. This figure helps you estimate damage output, resource consumption, and whether you can afford to focus on a particular target.

The Probability of At Least One Hit is especially important for abilities with on-hit effects that trigger only once regardless of how many times they proc. Skills that apply crowd control, healing on hit, or debuffs benefit enormously from multiple attacks, because even a low per-hit chance becomes very likely to trigger across a full barrage.

Low hit chance scenarios — anything below 50% — require particular caution. A 40% hit chance with 3 attacks gives only a 78.4% chance that at least one lands. If your strategy depends on making contact, you should either boost accuracy, find ways to reduce the target's evasion, or use a different approach entirely. This calculator makes those tradeoffs visible before you commit to a build or a tactic.

Accuracy and Evasion Systems Across Game Genres

Different game genres implement accuracy and evasion in distinct ways, and understanding the conventions of your game will help you use this hit chance calculator most effectively.

In classic turn-based RPGs such as the Final Fantasy series, each character has a Hit% (or equivalent) and each enemy has an Evade% stat. The game subtracts evasion from hit percentage to determine whether each attack lands. Status effects like Blind drastically reduce accuracy, making it one of the most punishing debuffs in many encounters. This calculator replicates that exact mechanic through the Blind/Debuff field.

In tactical strategy games like XCOM, Fire Emblem, and Advance Wars, hit chance is displayed directly to the player before each action. These games often apply additional modifiers for flanking, cover, elevation, and weapon range. The base accuracy plus bonus minus penalty system this calculator uses maps directly onto those displays, letting you pre-calculate expected outcomes for multi-attack builds or overwatch setups.

In action RPGs like Path of Exile and Diablo, accuracy and evasion are derived from item stats, passive skill trees, and enemy level scaling. Path of Exile uses the formula: Hit Chance = Accuracy / (Accuracy + (Evasion / 4)^0.8), which is different from the simple subtraction model here. However, the multi-attack probability concepts — at least one hit, all hits, expected hits — apply universally regardless of how the base hit chance is calculated.

In MMORPGs like World of Warcraft (historically) and Final Fantasy XIV, hit and miss mechanics have evolved over time, with some games removing miss chance entirely above certain gear thresholds. For games where you are capped at 100% hit chance by reaching a specific stat threshold, this calculator confirms when you have crossed that threshold and how much accuracy you have to spare or redirect into other stats.

In tabletop RPGs adapted to digital formats, like Dungeons and Dragons 5th Edition via Baldur's Gate 3, hit chance emerges from attack roll bonuses compared to the target's Armor Class. While the d20 roll mechanic differs mechanically, the net hit probability can still be fed into this calculator when expressed as a percentage.

Genre Accuracy Stat Evasion Stat Common Debuff
Turn-Based RPG Hit% / Accuracy Evade% / Agility Blind, Confusion
Tactical Strategy Hit Rate Avoid / Dodge Smoke, Cover
Action RPG Accuracy Rating Evasion Rating Blind, Curse
MMORPG Hit / Precision Dodge / Parry Blind, Stun
Tabletop RPG Attack Bonus Armor Class Disadvantage

How to Optimize Hit Chance in Your Build

Optimizing hit chance is about finding the right balance between investing in accuracy and allocating stats to offense, defense, or utility. Over-investing in accuracy beyond 100% effective hit chance is wasteful, but under-investing in accuracy leads to missed attacks that squander damage windows and waste action economy.

The first principle is diminishing returns on accuracy investment. Raising hit chance from 50% to 75% increases your expected damage output by 50%. Raising it from 90% to 100% only increases output by about 11%. This means the final few percentage points of accuracy are the least cost-efficient, and you should carefully evaluate whether those points would be better spent elsewhere once you reach the high 90s.

The second principle is the compound value of multi-attack builds. A character that attacks 5 times per round at 80% hit chance has only a 32.8% chance to land all 5, but a 99.97% chance to land at least one. Multi-attack builds are extremely reliable for on-hit effect procs but unreliable for burst combos that require every hit to land. Design your strategy around this asymmetry.

The third principle is prioritizing accuracy against high-evasion targets. If a boss has 30% evasion and you enter the fight with 90% base accuracy, your effective hit chance is only 60%. The hit chance calculator shows you exactly how much accuracy you need to add — via consumables, buffs, or gear swaps — to bring your hit chance back to a comfortable 85% or higher before engaging.

The fourth principle is counter-building blind debuffs. Blind status effects are among the most punishing debuffs in RPGs precisely because they stack multiplicatively with the target's evasion. A 30% blind debuff combined with a 20% evasion enemy can drop a 90% accuracy character to just 40% hit chance. Having blind-cleanse options or accuracy-restoration items is essential when facing enemies that apply these effects.

Worked Examples

Standard RPG Combat Setup

Problem:

A warrior has 90% base accuracy, receives a +15% accuracy buff from a skill, and is not blinded. The enemy has 20% evasion. The warrior attacks 5 times. What is the hit chance, and what is the probability of landing at least one hit?

Solution Steps:

  1. 1Calculate Effective Accuracy: clamp(0, 100, 90 + 15 - 0) = clamp(0, 100, 105) = 100%
  2. 2Calculate Hit Chance: clamp(0, 100, 100 - 20) = clamp(0, 100, 80) = 80%
  3. 3Miss Chance = 100 - 80 = 20%
  4. 4Expected Hits over 5 attacks: (80 / 100) × 5 = 4.0 hits
  5. 5P(All Hits) = (80/100)^5 = 0.8^5 = 0.32768 = 32.77%
  6. 6P(At Least One Hit) = 1 - (20/100)^5 = 1 - 0.2^5 = 1 - 0.00032 = 99.97%

Result:

Hit Chance: 80%. Expected Hits: 4.0 out of 5. Probability of at least one hit: 99.97%. Probability all 5 land: 32.77%.

Blind Debuff Scenario

Problem:

A mage has 95% base accuracy and no accuracy bonuses, but is afflicted with a 30% blind debuff. The target has 25% evasion. The mage casts 3 spells. What is the effective hit chance and expected hits?

Solution Steps:

  1. 1Calculate Effective Accuracy: clamp(0, 100, 95 + 0 - 30) = clamp(0, 100, 65) = 65%
  2. 2Calculate Hit Chance: clamp(0, 100, 65 - 25) = clamp(0, 100, 40) = 40%
  3. 3Miss Chance = 100 - 40 = 60%
  4. 4Expected Hits over 3 attacks: (40 / 100) × 3 = 1.2 hits
  5. 5P(At Least One Hit) = 1 - (60/100)^3 = 1 - 0.6^3 = 1 - 0.216 = 78.40%
  6. 6P(All Hits) = (40/100)^3 = 0.4^3 = 0.064 = 6.40%

Result:

Hit Chance drops to 40% due to blind. Expected Hits: 1.2 out of 3. Only a 6.40% chance all 3 spells land — cleansing blind before casting is strongly recommended.

High-Evasion Boss Encounter

Problem:

A rogue has 85% base accuracy and a +5% accuracy bonus from gear. A boss has 45% evasion. The rogue strikes 8 times in a burst attack combo. What are the hit statistics?

Solution Steps:

  1. 1Calculate Effective Accuracy: clamp(0, 100, 85 + 5 - 0) = clamp(0, 100, 90) = 90%
  2. 2Calculate Hit Chance: clamp(0, 100, 90 - 45) = clamp(0, 100, 45) = 45%
  3. 3Miss Chance = 100 - 45 = 55%
  4. 4Expected Hits over 8 attacks: (45 / 100) × 8 = 3.6 hits
  5. 5P(At Least One Hit) = 1 - (55/100)^8 = 1 - 0.55^8 = 1 - 0.00837 ≈ 99.16%
  6. 6P(All Hits) = (45/100)^8 = 0.45^8 ≈ 0.00168 = 0.17%

Result:

Against this high-evasion boss, hit chance is only 45%. Expected hits: 3.6 out of 8. Landing the full combo (all 8) is essentially impossible at 0.17%. You need at least +40% more accuracy to reliably land most attacks in the burst.

Near-Perfect Accuracy Check

Problem:

A sniper has 100% base accuracy, +0% bonus, +0% blind, facing an enemy with 5% evasion. The sniper fires 3 times. Confirm the effective metrics.

Solution Steps:

  1. 1Calculate Effective Accuracy: clamp(0, 100, 100 + 0 - 0) = 100%
  2. 2Calculate Hit Chance: clamp(0, 100, 100 - 5) = 95%
  3. 3Miss Chance = 100 - 95 = 5%
  4. 4Expected Hits over 3 attacks: (95 / 100) × 3 = 2.85 hits
  5. 5P(At Least One Hit) = 1 - (5/100)^3 = 1 - 0.000125 = 99.99%
  6. 6P(All Hits) = (95/100)^3 = 0.95^3 = 0.857375 = 85.74%

Result:

Hit Chance: 95%. Expected Hits: 2.85 out of 3. There is an 85.74% chance all 3 shots connect — solid odds for a critical strike combo or a burst that requires all hits.

Tips & Best Practices

  • Use the expected hits value multiplied by your per-hit damage to estimate average damage output for any multi-attack ability.
  • A hit chance above 95% offers rapidly diminishing returns — consider reallocating surplus accuracy into offensive or defensive stats.
  • The Probability of At Least One Hit skyrockets with even 3–4 attacks, making multi-hit abilities excellent carriers for on-hit effects like poison or stun.
  • When facing high-evasion enemies, check whether reducing their evasion (via debuffs or abilities) is more efficient than stacking more accuracy on your side.
  • Blind debuffs are multiplicatively devastating — a 25% blind combined with 20% enemy evasion can cut a 90% accuracy character's hit chance in half.
  • Use the Probability of All Hits value when planning burst combos that require every strike to land for the combo to function correctly.
  • If hit chance calculates to 0%, no amount of attack count will help — you must first raise accuracy or lower the target's evasion to make progress.
  • Against trash mobs with 0% evasion, your full accuracy bonus is available for hitting; save accuracy-boosting consumables for high-evasion boss encounters.
  • For turn-based games where you can see the enemy's stats, enter their evasion directly to confirm your hit chance before committing to a low-accuracy but high-damage attack.

Frequently Asked Questions

Accuracy is your character's raw precision stat before any modifiers are applied. Hit chance is the final probability of landing an attack after accounting for your accuracy bonuses, debuffs, and the target's evasion. In this calculator, Effective Accuracy is your accuracy plus bonuses minus debuffs, and Hit Chance is that figure minus the target's evasion. The two terms are sometimes used interchangeably in games, but in a strict mechanical sense they refer to different stages of the calculation.
Hit chance is a probability and must stay within the 0% to 100% range — a negative chance of hitting is meaningless, and a hit chance above 100% is physically impossible. The clamping also prevents edge cases where very high accuracy bonuses or very low evasion could produce nonsensical results. Games implement the same clamping logic to ensure the combat system remains mathematically consistent regardless of how extreme the input stats become.
It increases dramatically as attack count rises, even when individual hit chance is low. This is because the formula computes one minus the probability that every single attack misses. With a 50% hit chance, 3 attacks yield a 87.5% chance of at least one landing; 5 attacks push that to 96.9%; and 10 attacks reach 99.9%. This property makes multi-attack characters excellent at applying on-hit effects even when their base accuracy is not very high.
In this calculator, hit chance is hard-capped at 100% through the clamping function, which mirrors most game implementations. Having accuracy that would mathematically produce a hit chance above 100% provides no benefit — every attack already lands. However, some games implement hidden mechanics where excess accuracy above the cap reduces the target's chance to critically evade or triggers additional effects. If your game has such mechanics, enter only the portion of accuracy that contributes to your effective hit rate.
A blind debuff is a status effect that reduces your character's accuracy by a set percentage, making it harder for your attacks to connect. In this calculator the Blind/Debuff field accepts any accuracy-reducing effect, not just the literal blind status. A 20% blind on a character with 90% accuracy brings effective accuracy to 70%, and combined with even moderate enemy evasion the final hit chance can drop dramatically. Counter-strategies include cleansing the debuff, switching to abilities that ignore accuracy checks, or stacking enough accuracy bonus to absorb the penalty.
Use expected hits as your baseline damage planning tool. Multiply the expected hits by your per-hit damage value to get the average expected damage output from a multi-attack sequence, then compare this against an ability that always hits for a single large number. Expected hits also helps you estimate resource costs — if each attack costs mana or stamina, knowing you will land 3.6 out of 5 tells you whether a skill is worth activating. For builds where every hit must connect (chain combo, finisher conditions), use Probability of All Hits instead, which is usually much lower than the expected hits would suggest.
Pokémon uses a slightly different system where move accuracy (expressed as a value out of 100, such as 90% for Thunder) is multiplied by an accuracy stage modifier that ranges from 3/3 to 3/9 depending on stat changes. However, the net result is still a percentage hit chance that you can enter directly into the Hit Chance field here. Set base accuracy to the move's raw accuracy, use accuracy bonus for positive stat changes, and blind debuff for accuracy drops applied by moves like Sand Attack. The multi-attack probability formulas will then work correctly for multi-hit move planning.

Sources & References

Last updated: 2026-06-05

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Editorial Note

MyCalcBuddy Editorial Team

This page is maintained as an educational calculator reference.

Source

Formula Source: Standard Mathematical References

by Various

UpdatedLast reviewed: May 2026
CheckedFormula checks are based on standard references and internal QA review.

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