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Empirical Formula Calculator

Calculate the empirical formula of a compound using masses or percent compositions of its elements.

Empirical Formula Calculator

Please enter valid elements and positive masses or percent compositions.

Calculation Result

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About the Empirical Formula Calculator

The Empirical Formula Calculator determines the simplest whole-number ratio of elements in a compound based on their masses (in grams) or percent compositions. It is essential for identifying the empirical formula, which represents the relative proportions of atoms in a compound.

  • Key Steps:
    • Moles: \( \text{Moles} = \frac{\text{Mass (g)}}{\text{Molar Mass (g/mol)}} \) or \( \text{Moles} = \frac{\text{Percent (%)}}{100} \times \frac{\text{Total Mass}}{\text{Molar Mass}} \).
    • Ratio: Divide all moles by the smallest number of moles.
    • Simplify: Round to whole numbers or multiply to achieve integers.
  • Features:
    • Accepts masses (g) or percent compositions (%) for elements.
    • Supports common elements: H, C, O, N, S, P, Na, Cl.
    • Dynamic input rows for adding/removing elements (minimum 2, maximum 8).
    • Validates inputs: supported elements, positive values, percent sum ≈ 100% (95–105% for percent mode).
    • Keypad includes elements, numbers, and decimal point.
    • Provides detailed steps with LaTeX-rendered equations.
    • Handles rounding errors by checking for near-integer ratios (e.g., 1.99 ≈ 2).
  • Practical Applications: Used in combustion analysis, chemical synthesis, and determining unknown compounds in analytical chemistry.
  • How to Use:
    • Select input type: Masses (g) or Percent Compositions (%).
    • Enter element symbols (e.g., C, H) and their masses or percentages.
    • Add or remove element rows as needed (2–8 elements).
    • Use the keypad to insert elements (H, C, O, etc.), numbers, or decimal point.
    • Click "Calculate" to compute the empirical formula with detailed steps.
    • Use "Copy" to copy the result, "Clear" to reset, or "⌫" to delete the last character.
    • Share or embed the calculator using the action buttons.
  • Helpful Tips:
    • Write elements with correct capitalization (e.g., "Na", not "na").
    • Masses or percentages must be positive.
    • For percent mode, total percentages should be 95–105% to account for rounding.
    • Results are simplified to the smallest whole-number ratio.
    • For unsupported elements, check the list below.
    • Molar masses are approximate; results are rounded to 2 decimal places during calculations.
  • Supported Elements:
    • H (Hydrogen, 1.01 g/mol), C (Carbon, 12.01 g/mol), O (Oxygen, 16.00 g/mol), N (Nitrogen, 14.01 g/mol)
    • S (Sulfur, 32.06 g/mol), P (Phosphorus, 30.97 g/mol), Na (Sodium, 22.99 g/mol), Cl (Chlorine, 35.45 g/mol)
    • Contact us to request additional elements.
  • Examples:
    • Example 1: Mass Input (Glucose):
      • Input: C = 6 g, H = 1 g, O = 8 g
      • Steps:
        • Moles C: \( \frac{6}{12.01} = 0.50 \, \text{mol} \)
        • Moles H: \( \frac{1}{1.01} = 0.99 \, \text{mol} \)
        • Moles O: \( \frac{8}{16.00} = 0.50 \, \text{mol} \)
        • Divide by smallest (0.50): C = 1, H = 1.98 ≈ 2, O = 1
        • Ratio: C₁H₂O₁
      • Result: Empirical Formula = \\( \text{CH}_2\text{O} \\)
    • Example 2: Percent Input (Ethanol):
      • Input: C = 52.14%, H = 13.13%, O = 34.73%
      • Steps (assume 100 g):
        • Moles C: \( \frac{52.14}{12.01} = 4.34 \, \text{mol} \)
        • Moles H: \( \frac{13.13}{1.01} = 13.00 \, \text{mol} \)
        • Moles O: \( \frac{34.73}{16.00} = 2.17 \, \text{mol} \)
        • Divide by smallest (2.17): C = 2, H = 5.99 ≈ 6, O = 1
        • Ratio: C₂H₆O₁
      • Result: Empirical Formula = \\( \text{C}_2\text{H}_6\text{O} \\)
    • Example 3: Non-Integer Ratio:
      • Input: C = 40 g, H = 6.67 g, O = 53.33 g
      • Steps:
        • Moles C: \( \frac{40}{12.01} = 3.33 \, \text{mol} \)
        • Moles H: \( \frac{6.67}{1.01} = 6.60 \, \text{mol} \)
        • Moles O: \( \frac{53.33}{16.00} = 3.33 \, \text{mol} \)
        • Divide by smallest (3.33): C = 1, H = 1.98 ≈ 2, O = 1
        • Ratio: C₁H₂O₁
      • Result: Empirical Formula = \\( \text{CH}_2\text{O} \\)

Find empirical formulas with ease using this Empirical Formula Calculator. Share or embed it for your chemistry needs!

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