Mass = Density × Volume
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The isotope mass and abundance calculator determines the average atomic mass of an element based on its isotopes' masses and natural abundances, incorporating density and volume to calculate total mass and moles.
The calculator uses two main equations:
Where:
Explanation: The calculator first determines total mass from density and volume, then calculates average atomic mass from isotope data, and finally computes moles of substance.
Details: Accurate isotope calculations are crucial for chemistry, physics, geology, and archaeology, helping determine elemental composition, age dating, and material properties.
Tips: Enter density in g/cm³, volume in cm³, isotope masses in g/mol, and abundances in percentage. Abundances must sum to 100%. All values must be positive numbers.
Q1: Why calculate average atomic mass?
A: Most elements exist as mixtures of isotopes. The average mass reflects the actual mass found in nature, important for stoichiometric calculations.
Q2: What if my element has more than two isotopes?
A: This calculator handles two isotopes. For more isotopes, you would need to expand the calculation to include all significant isotopes.
Q3: How precise should my abundance values be?
A: For accurate results, use abundance values with at least 2-3 decimal places when available, especially for elements with multiple isotopes.
Q4: Does this work for radioactive isotopes?
A: Yes, but remember that radioactive isotopes may decay over time, changing their abundance in the sample.
Q5: Can I use this for molar mass calculations?
A: Yes, the average atomic mass is essentially the molar mass of the element based on natural isotope abundances.