Lowry Assay Calculator
Calculate protein concentration from Lowry assay with automatic standard curve fitting
Standard Curve Data (BSA)
Sample Measurement
Sample Concentration
166.0 µg/mL
Standard Curve Parameters
Important Notes
- • Read absorbance within 30 minutes of color development
- • Linear range typically 5-100 µg/mL
- • Reducing agents interfere with the assay
About Lowry Assay
The Lowry protein assay is a biochemical assay for determining the total level of protein in a solution. It combines the Biuret reaction (Cu²⁺ binding to peptide bonds) with Folin-Ciocalteu reagent reduction by aromatic residues.
- Detection range: 5-100 µg/mL (standard), 1-25 µg/mL (micro)
- Wavelength: 750 nm (or 660 nm)
- Advantages: High sensitivity, well-established method
- Limitations: Time-consuming, subject to interference
What Is the Lowry Assay Calculator?
The Lowry assay calculator turns raw spectrophotometer readings into a protein concentration in micrograms per milliliter (µg/mL). The Lowry protein assay, first published by Oliver Lowry in 1951, remains one of the most cited methods in all of biochemistry because of its high sensitivity and reproducibility. It combines two chemical reactions: the Biuret reaction, in which copper(II) ions chelate the peptide backbone under alkaline conditions, and the subsequent reduction of the Folin-Ciocalteu reagent by tyrosine, tryptophan, and the copper-peptide complex. The result is an intense blue color whose absorbance, read at 750 nm (or 660 nm), is proportional to the amount of protein present.
Because the relationship between protein concentration and absorbance is established empirically, you cannot read concentration directly from a single number. Instead you build a standard curve using known concentrations of a reference protein such as bovine serum albumin (BSA), then interpolate your unknown sample against that curve. This Lowry assay calculator automates the entire workflow: it fits a least-squares regression line through your BSA standards, reports the line equation and the coefficient of determination (R²), and back-calculates the concentration of any sample absorbance you enter. If you diluted your sample before the assay, the dilution factor is applied automatically so the final answer reflects the true concentration of your original stock.
This tool is built for researchers, students, and lab technicians who run protein quantification routinely and need an accurate, repeatable way to convert absorbance into concentration without re-deriving the math in a spreadsheet every time. It pairs naturally with the related Bradford assay and BCA assay calculators on this site for cross-checking results.
How the Lowry Assay Calculator Works
The calculator follows the same steps a biochemist would perform by hand, but instantly. First, it collects your standard curve data — a set of BSA concentrations paired with their measured absorbances at 750 nm. The default standards span 0 to 400 µg/mL, which covers a typical Lowry working range. Second, it fits a straight line through those points using ordinary least-squares linear regression, producing a slope, an intercept, and an R² value that tells you how well the line describes the data.
Third, it inverts the line equation to solve for concentration. Given your sample absorbance, the calculator computes the concentration that the standard curve predicts. Finally, it multiplies that interpolated value by your dilution factor to report the concentration of the undiluted original sample. The R² readout is color-coded so you can judge curve quality at a glance: above 0.99 is excellent, 0.95 to 0.99 is good, and below 0.95 signals a poor fit that warrants re-running the standards.
Inputs You Provide
- Standard concentrations (µg/mL): Known BSA concentrations, typically 0, 50, 100, 200, 300, and 400 µg/mL.
- Standard absorbances (750 nm): The optical density measured for each standard.
- Sample absorbance (750 nm): The reading from your unknown protein sample.
- Dilution factor: How many times the sample was diluted before measurement (1 if undiluted).
Lowry Assay Standard Curve Formula
The calculator builds the standard curve with classic least-squares linear regression. The slope and intercept of the best-fit line are calculated from the sums of your standard data, and the unknown concentration is found by rearranging the line equation to solve for x.
The regression coefficients come from these expressions, where n is the number of standards:
- Slope: m = (n·Σxy − Σx·Σy) / (n·Σx² − (Σx)²)
- Intercept: b = (Σy − m·Σx) / n
- R²: 1 − (SSres / SStot)
Once the line y = mx + b is known, the sample concentration is obtained by solving for x and then scaling by the dilution factor.
Sample Concentration from Standard Curve
Where:
- C= Original sample protein concentration (µg/mL)
- A= Measured sample absorbance at 750 nm
- m= Slope of the BSA standard curve (absorbance per µg/mL)
- b= Y-intercept of the standard curve (absorbance at zero protein)
- DF= Dilution factor applied to the sample before measurement
Interpreting Your Results
After the calculator fits your curve, three numbers matter most: the line equation, the R² value, and the back-calculated concentration. The equation, written as y = mx + b, lets you reproduce the calculation independently or document it in a lab notebook. A higher slope means the assay is more sensitive (more absorbance change per unit of protein), while the intercept reflects the background absorbance of the reagent blank.
The R² value quantifies linearity. For a clean Lowry standard series, R² should exceed 0.99. Values between 0.95 and 0.99 are usable but suggest pipetting variability or a standard drifting toward the nonlinear end of the curve. Anything below 0.95 means the fit is poor and your interpolated concentration is unreliable — re-prepare standards and repeat.
Reading Quality Flags
| R² Range | Quality | Action |
|---|---|---|
| > 0.99 | Excellent | Accept and report concentration |
| 0.95 - 0.99 | Good | Acceptable; check outlier standards |
| < 0.95 | Poor | Re-run standards; do not report |
A critical caveat: your sample absorbance should fall within the range of your standards. If the sample reads higher than your top standard, dilute it and re-measure rather than extrapolating beyond the calibrated region, where the Lowry response becomes nonlinear.
Best Practices for Accurate Lowry Assays
The Lowry method is sensitive but also notoriously susceptible to interference, so technique drives accuracy. The reagents must be added in the correct order and timed carefully because the color develops and then slowly fades. Read all samples and standards in the same time window — ideally within 30 minutes of adding the Folin-Ciocalteu reagent — so that every well is compared at the same point in the color-development curve.
Always run a reagent blank (0 µg/mL) to set your baseline absorbance; the calculator uses this point as part of the regression, so an inaccurate blank skews every result. Prepare fresh BSA standards from a reliable stock and pipette them with the same care you give your unknowns. Because reducing agents (DTT, beta-mercaptoethanol), detergents, EDTA, and ammonium sulfate all interfere with the copper or Folin chemistry, remove or dilute these out before the assay, or choose a compatible method. When in doubt, confirm a surprising result with the BCA assay or Bradford assay, which respond differently to interfering substances and protein composition.
Worked Examples
Standard BSA Sample at Single Dilution
Problem:
Using the default BSA standards (0/0.020, 50/0.120, 100/0.230, 200/0.450, 300/0.680, 400/0.900), a sample reads 0.380 absorbance with a dilution factor of 1. Find the protein concentration.
Solution Steps:
- 1Fit the standard curve by least-squares regression to get slope m = 0.002215 and intercept b = 0.0124, giving the equation y = 0.002215x + 0.0124 (R² = 0.9998).
- 2Solve for concentration: C = (A − b) / m = (0.380 − 0.0124) / 0.002215 = 0.3676 / 0.002215 = 166.0 µg/mL.
- 3Apply the dilution factor: 166.0 × 1 = 166.0 µg/mL.
Result:
The original sample protein concentration is 166.0 µg/mL.
Diluted Sample (Dilution Factor 2)
Problem:
The same BSA standard curve is used, but the unknown was diluted 2-fold before measurement and reads 0.380 absorbance. Find the concentration of the undiluted stock.
Solution Steps:
- 1From the standard curve, slope m = 0.002215 and intercept b = 0.0124.
- 2Interpolate the measured concentration: C_measured = (0.380 − 0.0124) / 0.002215 = 166.0 µg/mL.
- 3Multiply by the dilution factor of 2: 166.0 × 2 = 331.9 µg/mL.
Result:
The original (undiluted) stock concentration is 331.9 µg/mL.
High-Absorbance Sample
Problem:
With the default standard curve, a concentrated sample reads 0.500 absorbance at 750 nm with a dilution factor of 1. What is its protein concentration?
Solution Steps:
- 1Use the fitted curve y = 0.002215x + 0.0124 (m = 0.002215, b = 0.0124).
- 2Solve for x: C = (0.500 − 0.0124) / 0.002215 = 0.4876 / 0.002215 = 220.2 µg/mL.
- 3Because 220.2 µg/mL is below the top standard (400 µg/mL), it lies within the calibrated range, so the result is valid without further dilution.
Result:
The sample protein concentration is 220.2 µg/mL.
Tips & Best Practices
- ✓Always include a 0 µg/mL reagent blank so the regression intercept reflects true background absorbance.
- ✓Read every standard and sample within the same 30-minute window after adding Folin-Ciocalteu reagent, since the color fades over time.
- ✓Keep sample absorbance inside the range of your standards; dilute and re-measure anything that reads above the top point.
- ✓Prepare fresh BSA standards for each assay rather than reusing old dilutions that may have degraded.
- ✓Aim for an R² above 0.99; treat a fit below 0.95 as a failed curve and re-run the standards.
- ✓Remove or dilute interfering reagents such as DTT, EDTA, and detergents before running the assay.
- ✓Run samples in duplicate or triplicate and average the absorbances to reduce pipetting noise.
- ✓Match your standard protein to your sample type when possible, because Lowry response depends on amino acid composition.
Frequently Asked Questions
Sources & References
Last updated: 2026-06-05
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Editorial Note
MyCalcBuddy Editorial Team
This page is maintained as an educational calculator reference.
Formula Source: Standard Mathematical References
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