How to Calculate Limit of Detection (LOD)
- 1
Look closely enough at a baseline and you will see noise.display of waveforms image by Albert Lozano from Fotolia.com
Establish a baseline. Run the analytical instrument in the absence of the analyte to determine the baseline value of the detector. Stable baselines should not drift up or down. - 2
Find an average value for the baseline.business line graph image by Nicemonkey from Fotolia.com
Examine the baseline and determine an average value. Use the instrument's integration capability or draw a line through your best-guess at what the average value is between up and down noise. Note the value of the average on the readout scale (y-axis value). - 3
Find the average height of 10 noise peaks.Calculator image by Alhazm Salemi from Fotolia.com
Determine the noise. Measure 10 peaks above the average value for your baseline. Add the values together and divide by 10. This is your average noise value. Note: Some instruments have "system" peaks that are predictable and much higher (or lower) than baseline--if you can predict the system peak, it doesn't count in determining noise. - 4
Use the baseline to measure peak height.Heart beat chart image by Sophia Winters from Fotolia.com
Add a standard of known value. Introduce an energy of known value (a sound, light, or electrical input for energy analysis instruments) or a chemical quantity of known value. Start with a high concentration of the standard so you get a good peak in the readout. Note the value (concentration or strength) of the standard and the value of the peak height. Measure from the top of the peak to the baseline. - 5). Determine absolute limit of detection. Reduce the concentration or intensity of the standard. Input a smaller signal or concentration until the analyte peak is about three times the height of your average noise peak. This intensity or concentration is the absolute limit of detection.
- 6). Determine the quantification limit of detection. Increase your input intensity or concentration to the point the peak height is 10 times the average noise peak. This is the lowest concentration for which you can reasonably state the concentration or intensity of the analyte.