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D&D Damage Calculator

Calculate damage output for any dice combination. Supports modifiers, advantage/disadvantage, critical hits, and random rolls with individual die results.

Quick Answer

The average damage for 2d6+3 is 10. A critical hit doubles the dice to 4d6+3, averaging 17. Use the calculator below to find exact averages, ranges, and simulate actual rolls for any dice combination.

Critical Hit (double dice)
2d6+3

Damage Statistics

Average Damage
10.0
Minimum
5
Maximum
15

About This Tool

The D&D Damage Calculator is a free tool for Dungeons & Dragons players and Dungeon Masters who want to quickly calculate expected damage output for any dice combination. Whether you are building a new character, comparing weapon options, or adjudicating combat at the table, this calculator gives you instant access to average damage, minimum and maximum values, and a random roll simulator that shows each individual die result.

How Damage Rolls Work in D&D 5e

In Dungeons & Dragons Fifth Edition, damage is determined by rolling one or more dice and adding a modifier. The dice type depends on the weapon or spell being used. A longsword deals 1d8 slashing damage, a fireball deals 8d6 fire damage, and a greataxe deals 1d12 slashing damage. Your ability modifier (Strength for melee weapons, Dexterity for finesse and ranged weapons) is added to weapon damage rolls. Spell damage typically does not add an ability modifier unless a class feature says otherwise.

Critical Hits and Extra Dice

When you score a critical hit (rolling a natural 20 on your attack roll), you double the number of damage dice before rolling. A longsword that normally deals 1d8+4 instead deals 2d8+4 on a critical hit. Note that only the dice are doubled, not the modifier. Some class features add additional critical hit dice: the Barbarian's Brutal Critical adds one or more extra dice at higher levels, and the Half-Orc's Savage Attacks racial feature adds one additional weapon die on a melee critical hit.

Advantage and Disadvantage on Damage

Standard D&D 5e rules apply advantage and disadvantage only to attack rolls and ability checks, not to damage rolls. However, many homebrew rules and variant systems extend this mechanic to damage for added tactical depth. This calculator supports applying advantage or disadvantage to each individual damage die as a house-rule option. With advantage, each die is rolled twice and the higher result is kept. With disadvantage, the lower result is kept. This can dramatically shift the expected damage output.

Comparing Weapon Choices

One of the most common uses for a damage calculator is comparing weapon options. The classic debate is greatsword (2d6) versus greataxe (1d12). Both average 7 damage before modifiers, but the greatsword is more consistent because rolling two dice creates a bell curve that clusters around the average. The greataxe has higher variance, meaning more extreme highs and lows. For characters who benefit from extra critical hit dice (Barbarians, Half-Orcs), the greataxe pulls ahead because each additional critical die is a d12 rather than a d6.

Multi-Attack and Per-Round Damage

Many martial characters make multiple attacks per round. A 5th-level Fighter with Extra Attack swings twice per round. To estimate per-round damage, calculate the damage for a single hit and multiply by the expected number of hits based on your attack bonus versus the target's Armor Class. A Fighter with +7 to hit against AC 15 needs an 8 or higher on a d20, hitting 65% of the time. Two attacks at 1d8+4 (average 8.5 each) with 65% accuracy yields about 11 expected damage per round. This calculator handles the individual roll; combine results with hit probability for full per-round estimates.

Spell Damage Scaling

Many damage-dealing spells scale with level. Fireball at 3rd level deals 8d6 fire damage (average 28), increasing by 1d6 per slot level above 3rd. Cantrips like Fire Bolt scale with character level, dealing 1d10 at 1st level and up to 4d10 at 17th level. Use this calculator to quickly compare damage at different spell slot levels or to see how your cantrip damage grows as you level up. Remember that spell damage usually benefits from saving throws (half damage on a successful save for area spells) rather than attack rolls.

Frequently Asked Questions

How does advantage work for damage rolls in D&D?
In standard D&D 5e rules, advantage and disadvantage apply to attack rolls, not damage rolls. However, this calculator lets you apply advantage/disadvantage to each damage die as a house-rule variant or for custom game mechanics. With advantage, each die rolls twice and takes the higher result. With disadvantage, each die takes the lower result.
How are critical hit damage dice calculated?
In D&D 5e, a critical hit doubles the number of damage dice rolled. For example, if your weapon normally deals 2d6+3 damage, a critical hit rolls 4d6+3. The modifier is not doubled, only the dice. Some class features like the Barbarian's Brutal Critical add additional dice on crits.
What is the average damage of common D&D weapons?
A dagger (1d4) averages 2.5, a shortsword (1d6) averages 3.5, a longsword (1d8) averages 4.5, a greataxe (1d12) averages 6.5, and a greatsword (2d6) averages 7. Adding your ability modifier (typically +3 to +5) gives the total average damage per hit. The greatsword (2d6) has a higher average and more consistent damage than the greataxe (1d12).
Should I use a greatsword (2d6) or a greataxe (1d12)?
The greatsword (2d6) has the same average damage (7) as the greataxe (1d12) but is more consistent because rolling two dice clusters results toward the middle. The greataxe is better for characters who benefit from critical hits adding extra dice (like Barbarians with Brutal Critical or Half-Orcs with Savage Attacks), since each extra die is a d12 instead of a d6.
How do I add sneak attack or smite damage?
To calculate Sneak Attack damage, add the appropriate number of d6 dice to your weapon damage. For example, a 5th-level Rogue with a shortsword rolls 1d6 (weapon) + 3d6 (sneak attack) + DEX modifier. For Divine Smite, add 2d8 per spell slot level (up to 5d8). Simply enter the total number of dice and the die type in the calculator.
What is the probability distribution of rolling multiple dice?
Rolling multiple dice creates a bell curve distribution. With 1d6, each result (1-6) has equal 16.7% probability. With 2d6, the most common result is 7 (16.7%) while 2 and 12 are least likely (2.8% each). More dice create a tighter bell curve around the average. This is why 2d6 weapons feel more consistent than 1d12 weapons in play.

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