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Number of Moles Calculator
Calculate moles from mass or gas properties
Calculation Method
g/mol
Mole Formulas

Mass-Based

n = m / M

where m = mass, M = molar mass

Ideal Gas Law

n = PV / RT

where P = pressure, V = volume, R = gas constant, T = temperature

Common Molar Masses
Water (H₂O)18.015 g/mol
Carbon Dioxide (CO₂)44.01 g/mol
Oxygen (O₂)32.00 g/mol
Nitrogen (N₂)28.02 g/mol
Sodium Chloride (NaCl)58.44 g/mol
Glucose (C₆H₁₂O₆)180.16 g/mol
What is a Mole in Chemistry?

The mole is one of the seven SI base units and is fundamental to chemistry. One mole contains exactly 6.02214076 × 10²³ elementary entities (atoms, molecules, ions, or other particles). This number, known as Avogadro's constant (Nₐ), provides a bridge between the atomic scale and the macroscopic scale, allowing chemists to count atoms by weighing substances.

The concept of the mole enables scientists to work with manageable numbers when dealing with atoms and molecules. For example, rather than saying a reaction requires 602,214,076,000,000,000,000,000 atoms of carbon, we simply say it requires 1 mole of carbon atoms. This makes stoichiometric calculations practical and standardized across all chemical applications.

Applications of Mole Calculations

Mole calculations are essential in virtually every area of chemistry. In stoichiometry, moles help determine the exact amounts of reactants needed and products formed in chemical reactions. In solution chemistry, molarity (moles per liter) is the standard unit for expressing concentration. In gas calculations, the ideal gas law relates pressure, volume, and temperature to the number of moles.

Industries rely on mole calculations for manufacturing pharmaceuticals, producing fertilizers, refining petroleum, and countless other processes. Environmental scientists use them to measure pollution levels, while biochemists use them to study metabolic pathways and enzyme kinetics.

Important Note

Results assume ideal conditions. Real substances may deviate under high pressure or extreme temperatures. The ideal gas law provides accurate results for most gases at standard conditions but may require corrections (van der Waals equation) for precise work with real gases at extreme conditions.

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