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  2. D&D Dice Roller - RGB Studios

    rgbstudios.org/projects/dnd-dice

    When attacking in dnd, roll the correct number of dice and add your modifier to determine how much damage is dealt

  3. D&D Character Roller - RGB Studios

    rgbstudios.org/projects/dnd-dice/character-roller

    Use D&D Character Roller to easily roll stats for a new D&D character, complete with graphs, download, and more

  4. All Projects - RGB Studios

    rgbstudios.org/projects

    Use D&D Dice Roller to easily roll any number of any dice, with modifiers and more

  5. D&D Spellbook - RGB Studios

    rgbstudios.org/projects/dnd-dice/spellbook

    D&D Dice Roller; D&D Spellbook; D&D Spellbook About Fullscreen About About Searching. Search for the name of a spell and find info such as description, range, level, classes, and more. Spells are on pages 211-289 in the D&D 5e Handbook. Spellbook has a button to copy the link to your current spell. ...

  6. Justin Golden. I'm a full stack web and mobile developer located in San Diego, CA. I love designing websites and webapps. I'm passionate about UI, UX, and design and love typography and brand identity.

  7. D&D Dice. Use D&D Dice Roller to easily roll any number of any dice, with modifiers and more. Roll any number of dice with any sides, add modifiers, advantage, and more. Download or upload modifiers, see your roll history, and even roll a new character in seconds!

  8. Base Converter - RGB Studios

    rgbstudios.org/projects/base-convert

    What are number bases? A base is a counting system. Base 10, or "decimal" uses the digits 0,1,2,3,4,5,6,7,8, and 9. Each number further left represents a power of 10.

  9. Sitemap - RGB Studios

    rgbstudios.org/sitemap

    RGB Studios.org A web development company. Sitemap. Projects All Apps Popular Apps New Apps Recently Updated Blog All Posts Web Dev Posts Design Posts Company Home About us Contact

  10. Replacement Calc - RGB Studios

    rgbstudios.org/projects/replacement-calc

    When picking n items out of N total items, where m of them are distinct, the odds of picking exactly k distinct items is defined as: P(X = k) = m C k * N-m C n-k / N C n Where n C x ("n choose x") is defined as n C x = n! / [ x! (n - x)! ] Mean: n * m / N