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Mm To Carat Conversion Calculator

Carats = mm² / 0.485 (for round diamonds approx)

\[ Carats = \frac{mm²}{0.485} \]

mm²

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1. What is Mm To Carat Conversion?

The mm to carat conversion calculates the approximate weight of a gemstone (in carats) based on its face-up area in square millimeters. This is particularly useful for round diamonds and other gemstones where direct weight measurement may not be available.

2. How Does the Calculator Work?

The calculator uses the conversion formula:

\[ Carats = \frac{mm²}{0.485} \]

Where:

Explanation: This formula provides an approximate conversion from surface area to carat weight, specifically calibrated for round brilliant cut diamonds.

3. Importance of Carat Calculation

Details: Accurate carat estimation from measurements is crucial for gemstone valuation, jewelry design, and when direct weighing is not possible. It helps in comparing stones and making informed purchasing decisions.

4. Using the Calculator

Tips: Enter the area of the gemstone in square millimeters. For round stones, area can be calculated as π × (diameter/2)². Ensure the area value is positive and measured accurately.

5. Frequently Asked Questions (FAQ)

Q1: How accurate is this conversion?
A: This conversion provides an approximation. Actual carat weight can vary based on cut quality, depth percentage, and stone shape. For round diamonds, it's generally within 5-10% accuracy.

Q2: Does this work for all gemstone shapes?
A: The formula is optimized for round brilliant cuts. Other shapes (oval, princess, emerald) have different conversion factors due to varying depth-to-width ratios.

Q3: What if I only have diameter measurements?
A: For round stones, calculate area first: Area = π × (diameter/2)². Then use that area value in the calculator.

Q4: Why is the conversion factor 0.485?
A: This factor accounts for the typical depth percentage and density of diamonds. It's derived from empirical data for well-cut round brilliant diamonds.

Q5: Can this be used for colored gemstones?
A: Different gemstones have different densities, so the conversion factor varies. For example, sapphires and rubies would require a different factor due to their higher density.

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