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Isotope Mass And Abundance Calculator

Average Atomic Mass Formula:

\[ \text{Average Mass} = \sum \left( \text{Mass}_i \times \frac{\text{Abundance}_i}{100} \right) \]

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1. What is Average Atomic Mass?

The average atomic mass is the weighted average of the atomic masses of the naturally occurring isotopes of an element. It accounts for both the mass and relative abundance of each isotope.

2. How Does the Calculator Work?

The calculator uses the average atomic mass formula:

\[ \text{Average Mass} = \sum \left( \text{Mass}_i \times \frac{\text{Abundance}_i}{100} \right) \]

Where:

Explanation: The calculator sums the product of each isotope's mass and its fractional abundance (abundance/100).

3. Importance of Average Atomic Mass

Details: Average atomic mass is crucial in chemistry for stoichiometric calculations, determining molecular weights, and understanding elemental properties. It's the value shown on the periodic table for each element.

4. Using the Calculator

Tips: Enter the mass (in u) and natural abundance (in percentage) for each isotope. You can add multiple isotopes using the "Add Another Isotope" button. Ensure abundance values sum to approximately 100% for accurate results.

5. Frequently Asked Questions (FAQ)

Q1: Why is the average atomic mass not a whole number?
A: It's a weighted average of different isotopes, each with different masses, so it typically results in a decimal value.

Q2: What if the abundance percentages don't add up to exactly 100%?
A: The calculator will still work, but for accurate results, the sum should be close to 100%. In nature, abundances typically sum to 100%.

Q3: Why are atomic masses measured in u (unified atomic mass units)?
A: The unified atomic mass unit is defined as 1/12 of the mass of a carbon-12 atom, providing a standard scale for atomic masses.

Q4: Can this calculator handle elements with many isotopes?
A: Yes, you can add as many isotopes as needed using the "Add Another Isotope" button.

Q5: How precise should the mass and abundance values be?
A: For most educational purposes, 4-6 significant figures are sufficient, though research applications may require higher precision.

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