Peptide Dilution Calculator
This calculator solves C₁V₁ = C₂V₂ for one dilution step. Enter the stock concentration, the working concentration and the final volume, and it returns the volume of stock to pipette, the volume of diluent to add and the dilution factor. Both concentrations are read in the unit selected (mg/mL, µg/mL, mM, µM or nM), so convert a mass-based stock to molar units first with the molarity calculator if the assay is designed in µM.
Results
- Stock to take (V₁)
- 0.400 mL
- = 400 µL
- Diluent to add
- 9.6 mL
- Dilution factor
- 1 : 25
Provided for laboratory calculation convenience only. All compounds sold by Australian Peptide Lab are for in-vitro research use only — not for human or veterinary use.
A dilution spreads the same amount of peptide through a larger volume, so the amount taken from the stock equals the amount in the final solution. Everything the calculator reports follows from that single conservation statement.
The formula
C₁ × V₁ = C₂ × V₂
C₁ is the stock concentration, V₁ the stock volume taken, C₂ the working concentration and V₂ the final volume. Rearranged:
| Output | Expression | With the default inputs (2.5 → 0.1 mg/mL, 10 mL) |
|---|---|---|
| Stock to take (V₁) | C₂ × V₂ ÷ C₁ | 0.4 mL = 400 µL |
| Diluent to add | V₂ − V₁ | 9.6 mL |
| Dilution factor | C₁ ÷ C₂, shown as 1 : factor | 1 : 25 |
V₂ is entered in millilitres; V₁ is returned in both mL and µL. Treating V₂ − V₁ as the diluent volume assumes volumes add, which holds closely for dilute aqueous solutions.
Worked example: a ten-fold series from a Semax stock
A 5 mg vial of Semax (Met-Glu-His-Phe-Pro-Gly-Pro, 813.92 g/mol) reconstituted in 2.0 mL gives 2.5 mg/mL, which is 3,071.6 µM. An in-vitro concentration–response experiment needing 10 µM down to 10 nM in 1 mL volumes runs like this, with every concentration entered in µM:
| Step | C₁ | C₂ | V₂ | V₁ | Diluent | Factor |
|---|---|---|---|---|---|---|
| Intermediate | 3,071.6 µM | 100 µM | 1.0 mL | 32.6 µL | 967.4 µL | 1 : 30.7 |
| Top concentration | 100 µM | 10 µM | 1.0 mL | 100 µL | 900 µL | 1 : 10 |
| Step 2 | 10 µM | 1 µM | 1.0 mL | 100 µL | 900 µL | 1 : 10 |
| Step 3 | 1 µM | 0.1 µM | 1.0 mL | 100 µL | 900 µL | 1 : 10 |
| Step 4 | 0.1 µM | 0.01 µM | 1.0 mL | 100 µL | 900 µL | 1 : 10 |
| Direct (not workable) | 3,071.6 µM | 0.01 µM | 1.0 mL | 0.0033 µL | ≈1.0 mL | ≈1 : 307,000 |
The last row is arithmetically correct and practically useless: no air-displacement pipette delivers 3 nL. The calculator returns whatever the equation gives, so check each V₁ against the working range of the pipette that will deliver it. Relative error is largest near the bottom of a pipette's range, and in a serial series each step inherits the error of the one before, which is why the early transfers deserve the most care.
Units and conventions
- One unit for both concentrations. The unit menu labels C₁ and C₂ but converts nothing. A mg/mL stock and a µM target must be brought to the same unit first; the molarity shortcut is mM = mg/mL ÷ MW × 1,000, so for a 1,000 g/mol peptide 1 mg/mL is 1 mM.
- Factor notation. "1 : 10" here means one volume of stock in ten volumes of final solution, not one part stock plus ten parts diluent.
- Prefixes move in steps of 1,000. A slipped mM/µM or µM/nM prefix is a thousand-fold error; an unexpected factor in the result is the quickest way to spot one.
- Vehicle carry-over. V₁ ÷ V₂ is the fraction of the final solution that came from the stock. A 1 : 1,000 dilution of a stock made in 100% DMSO leaves 0.1% DMSO; diluted serially in plain buffer, the solvent falls along with the peptide, so vehicle controls have to match each step. The solubility troubleshooting guide covers when a co-solvent is needed at all.
Correcting C₁ for net peptide content
The calculator trusts C₁. A stock calculated from the fill weight assumes the powder is entirely peptide, but lyophilised peptides also carry counter-ions and water, so the net peptide content (NPC) is below 100%. Correct the stock before entering it:
Corrected C₁ = nominal C₁ × NPC
At an NPC of 80%, the Semax stock above is 2,457.2 µM, and the 100 µM intermediate needs 40.7 µL rather than 32.6 µL. Because dilution factors are ratios, an uncorrected series stays internally consistent, but every concentration on it is labelled 25% higher than it really is, and so is any EC₅₀ read from the curve. For APL vials, request the batch documentation when an exact molar figure matters.
Where the arithmetic stops
C₁V₁ = C₂V₂ assumes no peptide is lost between tubes. In dilute solutions that assumption fails. The decapeptide cetrorelix adsorbed to vial surfaces up to a plateau of about 0.4 µg/cm², enough to make HPLC responses poor and variable at 0.2–4 µg/mL [1]. Recovery of eight radiolabelled endocrine peptides differed widely between glass and plastic tubes, and 1% bovine serum albumin improved it [2]. Surface capacity is roughly fixed per area, so the fraction lost rises as concentration falls: 1 mL of 10 nM Semax holds only about 8 ng of peptide. Make the lowest concentrations last, in low-binding tubes and, where the assay allows, in buffer with carrier protein. Keep the concentrated stock as frozen aliquots, prepared with the reconstitution calculator and the methods in the reconstitution guide.
Frequently asked questions
Why does the calculator refuse a working concentration higher than the stock?
Adding diluent can only lower a concentration, so a C₂ above C₁ has no solution and the calculator shows a warning instead of a volume. A stronger working solution needs a stronger stock: reconstitute the vial in a smaller volume, within the peptide's solubility, and recalculate with the reconstitution calculator.
What does a dilution factor of 1 : 25 mean?
One volume of stock ends up in 25 volumes of final solution: 0.4 mL of stock made up to 10 mL, which is one part stock to 24 parts diluent. Some written methods use the parts-to-parts convention instead and would call the same dilution 1:24. Check which convention a method uses before copying its ratios into the calculator.
Can a mg/mL stock be diluted straight to a µM target here?
Not in one entry, because both fields use the same unit. Convert the stock first: concentration (mM) = mg/mL ÷ molecular weight (g/mol) × 1,000. A 2.5 mg/mL stock of BPC-157 (1419.54 g/mol) is 1.761 mM, or 1,761 µM. The molarity calculator does this, and the molecular weight calculator supplies the MW from a sequence.
How is a serial dilution series planned with a single-step calculator?
Run it once per step, using each step's C₂ as the next step's C₁. Allow for the volume each tube gives up: if 100 µL moves to the next tube and 1.0 mL must remain, set V₂ to 1.1 mL. Half-log series use a factor of 3.162 (the square root of 10) per step instead of 10.
Why might a very dilute working solution measure lower than calculated?
Three common reasons: the stock concentration assumed 100% peptide when the net peptide content was lower; peptide adsorbed to tube or vial walls, which matters most at ng/mL levels [1, 2]; or the stock was not fully dissolved before the first transfer. The first is corrected arithmetically; the other two need technique.
References
- 1.Grohganz H, Rischer M, Brandl M. Adsorption of the decapeptide Cetrorelix depends both on the composition of dissolution medium and the type of solid surface. Eur J Pharm Sci. 2004. PubMed 14757490
- 2.Goebel-Stengel M, Stengel A, Taché Y, et al. The importance of using the optimal plasticware and glassware in studies involving peptides. Anal Biochem. 2011. PubMed 21315060
Related guides
Designing In-Vitro Concentration–Response Experiments for Peptides
In-vitro concentration–response design for peptides: ranges, log spacing, controls, replicates, Hill fitting, EC50/IC50 reporting and edge effects.
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Peptide molarity maths with worked examples: mass to moles, stock and working solutions, net peptide content, counter-ions, UV checks and serial dilutions.
6 min read →Lab TechniquePeptide Reconstitution: A Bench Method for Lyophilised Research Peptides
A bench method for reconstituting lyophilised peptides: equilibration, diluent choice, adding diluent, concentration tables, aliquoting and labelling.
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