Roll d10 dice online with customizable count, modifiers, keep highest/lowest, and exploding dice. Perfect for RPGs, percentile rolls, and probability games.
The 10-sided die (d10) is one of the most versatile polyhedra in gaming and probability. Used in everything from Dungeons & Dragons percentile rolls to White Wolf's Storyteller system dice pools, the d10 generates numbers from 1 to 10 with equal probability. Each face has a 10% chance of appearing, giving you a clean decimal distribution that's perfect for percentage-based systems.
Our 10-Sided Dice Roller lets you throw any number of d10s simultaneously, apply modifiers, choose to keep only the highest or lowest results, and even enable exploding dice mechanics. Whether you're rolling a single d10 for initiative or building a 10-dice pool for a Vampire: The Masquerade skill check, this tool handles it instantly.
The roller provides full transparency with individual die results, frequency analysis, and statistical summaries. You can track how your rolls compare to theoretical expectations and spot patterns across multiple throws — a must for game masters running combat encounters or players testing character builds offline.
Physical d10 dice can be lost, chipped, or biased from manufacturing defects. Our digital roller guarantees perfectly uniform 1-in-10 odds every throw, with instant results even for massive dice pools. It's essential when you need quick percentile lookups, large pool mechanics, or simply don't have your dice bag handy.
The built-in frequency analysis also helps you understand probability in action — compare your observed results against theoretical expectations to build intuition about variance and distribution.
Each d10 produces a uniformly distributed integer from 1 to 10. Expected value per die: E(d10) = (1+10)/2 = 5.5. For N dice with modifier M: E(total) = N × 5.5 + M. Variance per die: Var = (10² − 1)/12 = 8.25.
Result: 3d10+2 with rolls [4, 7, 9] → Total = 22
Rolling 3 ten-sided dice produced 4, 7, and 9. Adding the +2 modifier gives 4 + 7 + 9 + 2 = 22. The theoretical average for 3d10+2 is 18.5.
A single d10 has a perfectly flat (uniform) distribution. Each face from 1 to 10 has exactly 10% probability, making statistical calculations straightforward. When you roll multiple d10s, the sum follows a more bell-shaped distribution centered around N × 5.5, where N is the dice count.
For 2d10, possible sums range from 2 to 20, with 11 being the most likely total. The distribution isn't perfectly normal but approximates it closely enough for most practical purposes. Adding modifiers shifts the entire distribution without changing its shape.
Many RPG systems use d10 dice pools where you roll a number of d10s equal to your skill and count successes (dice showing a target number or higher). In the Storyteller system, rolling 7+ on a d10 counts as one success, giving each die a 40% success chance. Understanding these probabilities helps players and GMs gauge difficulty levels and design fair encounters.
When dice explode on their maximum value, the expected value increases. For a d10 that explodes on 10, the expected value per die becomes 5.5 + 0.55 + 0.055 + ... = 5.5/(1 - 0.1) ≈ 6.11. This 11% increase makes exploding dice subtly but meaningfully more powerful than standard rolls.
A d10 is a ten-sided die numbered 1 through 10. It's shaped like a pentagonal trapezohedron and produces each number with equal 10% probability.
Roll two d10s: one represents the tens digit (0-9) and the other the ones digit. Together they give a 1–100 result. A roll of 00 and 0 equals 100.
When a die shows its maximum value (10 on a d10), you roll an extra die and add it. If the extra die also rolls 10, you keep going. This creates open-ended results.
D10 dice are central to World of Darkness (Vampire, Werewolf), Legend of the Five Rings, Warhammer Fantasy, and percentile rolls in D&D and Call of Cthulhu. Use this as a practical reminder before finalizing the result.
You roll extra dice but only count a subset. Keep highest favors high results (advantage), while keep lowest favors low results (disadvantage).
It uses JavaScript's Math.random() which provides a cryptographically sufficient pseudorandom number generator in modern browsers, suitable for casual gaming.