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Calibration Curve Calculator.
Fit a straight-line calibration curve to three explicit standards and predict an unknown.
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Use Cases
Quantitative analysis in the lab
Determine the concentration of an unknown sample by fitting a linear calibration curve to three standard solutions and using the unknown's response.
Example: Measure absorbance of standards at 0, 0.5, and 1.0 mg/L, then find concentration of a sample with absorbance 0.45.
Educational tool for chemistry students
Help students understand the concept of calibration curves and linear regression by providing a quick way to calculate unknown concentrations from standard data.
Example: Use in a lab exercise to verify the concentration of a dye solution.
Frequently Asked Questions
- How does the calibration curve calculator work?
- You input the concentrations and responses for three standard solutions. The calculator performs a linear regression to find the best-fit line (y = mx + b). Then, you can enter the response of an unknown sample, and it calculates the corresponding concentration using the fitted line.
- What is a calibration curve used for?
- A calibration curve is used in analytical chemistry to determine the concentration of an unknown sample by comparing its response (e.g., absorbance, signal) to a series of known standards. It establishes a relationship between response and concentration.
- Can I use more than three standards?
- This calculator is specifically designed for three standards. For more standards, you would need a different tool that can handle multiple data points for a more robust regression.
Tips & Common Mistakes
Tips
- Ensure your standards cover the expected range of the unknown concentration for accurate interpolation.
- Use at least three standards to check for linearity, but this calculator is limited to exactly three.
- Double-check that the response values are in the same units and scale for all standards and the unknown.
- If the unknown's response falls outside the range of your standards, the prediction may be less reliable.
Common Mistakes to Avoid
- Entering the standards in the wrong order or mixing up concentration and response values.
- Using a non-linear relationship when the data is not linear, which this calculator cannot handle.
- Forgetting to include a blank (zero concentration) standard, which can bias the intercept.
Last updated: August 13, 2026