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Peptide Molecular Weight Calculator MOST POPULAR

Calculate the molecular weight, molecular formula, net charge, and extinction coefficient of a peptide from its amino acid sequence. Supports N-terminal acetylation, C-terminal amidation, and disulfide bridges.

Keywords: peptide molecular weight calculator, peptide mass calculator, amino acid sequence calculator, monoisotopic mass, average mass peptide


Calculator

Enter one-letter amino acid codes. Supports standard 20 amino acids (ACDEFGHIKLMNPQRSTVWY).
Each disulfide bridge reduces mass by 2.02 Da (loss of 2 H atoms).

Results

Molecular Weight
Molecular Formula
Net Charge (pH 7)
Extinction Coefficient (280nm)
Sequence Length
Molar Absorptivity
A260/A280 Ratio

How the Calculation Works

Amino Acid Monoisotopic Masses

Amino Acid Code Monoisotopic Mass (Da) Average Mass (Da) Formula Contribution
Alanine A 71.03711 71.0788 C₃H₅NO
Arginine R 156.10111 156.1876 C₆H₁₂N₄O
Asparagine N 114.04293 114.1039 C₄H₆N₂O₂
Aspartic Acid D 115.02694 115.0886 C₄H₅NO₃
Cysteine C 103.00919 103.1430 C₃H₅NOS
Glutamic Acid E 129.04259 129.1155 C₅H₇NO₃
Glutamine Q 128.05858 128.1307 C₅H₈N₂O₂
Glycine G 57.02146 57.0519 C₂H₃NO
Histidine H 137.05891 137.1412 C₆H₇N₃O
Isoleucine I 113.08406 113.1594 C₆H₁₁NO
Leucine L 113.08406 113.1594 C₆H₁₁NO
Lysine K 128.09496 128.1742 C₆H₁₂N₂O
Methionine M 131.04049 131.1926 C₅H₉NOS
Phenylalanine F 147.06841 147.1766 C₉H₉NO
Proline P 97.05276 97.1167 C₅H₇NO
Serine S 87.03203 87.0782 C₃H₅NO₂
Threonine T 101.04768 101.1039 C₄H₇NO₂
Tryptophan W 186.07931 186.2133 C₁₁H₁₀N₂O
Tyrosine Y 163.06333 163.1760 C₉H₉NO₂
Valine V 99.06841 99.1326 C₅H₉NO

Modifications

Modification Mass Change (Da) Formula Change
Acetylation (N-term) +42.01056 +C₂H₂O
Amidation (C-term) -0.98474 -OH + NH₂
Pyroglutamic Acid (N-term) -17.02655 -H₂O
Formylation (N-term) +28.01007 +CO
Disulfide Bridge -2.01565 per bridge -2H

Net Charge Calculation

At pH 7.0, net charge is estimated from ionizable side chains:

  • Positive charges: Arg (+1), Lys (+1), His (+0.1 at pH 7)
  • Negative charges: Asp (-1), Glu (-1)
  • N-terminus: +1 (if unmodified)
  • C-terminus: -1 (if unmodified; 0 if amidated)

Extinction Coefficient

Estimated at 280 nm using the Edelhoch method:

  • Trp (W): 5,500 M⁻¹cm⁻¹
  • Tyr (Y): 1,490 M⁻¹cm⁻¹
  • Cys (C, disulfide): 125 M⁻¹cm⁻¹ per bond

Principles of Peptide Mass Calculation

Peptide Bond Formation: Peptides are linear chains of amino acids linked by peptide bonds (amide bonds). Each peptide bond forms through a condensation reaction between the carboxyl group (—COOH) of one amino acid and the amino group (—NH₂) of the next, releasing a water molecule (H₂O).

Water Loss During Synthesis: For a peptide containing \(n\) amino acid residues, exactly \(n-1\) water molecules are lost during peptide bond formation. Each water molecule has a mass of 18.01056 Da (monoisotopic) or 18.0153 Da (average). This water loss is the single most important correction applied in peptide mass calculation.

General Relationship:

\[ \text{MW} = \sum_{i=1}^{n} \text{AA}_i - (n-1) \times \text{H}_2\text{O mass} + \sum \text{modifications} \]

Monoisotopic vs. Average Mass:

Aspect Monoisotopic Mass Average Mass
Definition Exact mass of the most abundant isotope of each element (e.g., ¹²C, ¹H, ¹⁴N, ¹⁶O, ³²S) Weighted average of all naturally occurring isotopes for each element
Typical Use High-resolution mass spectrometry (FT-ICR, Orbitrap, Q-TOF) Lower-resolution instruments, preparative work, gravimetric calculations
Difference Scale ~0.1–0.5 Da for peptides under 1,500 Da Larger differences for larger peptides
Accuracy More precise for individual molecular species Represents bulk isotopic distribution

Monoisotopic mass is the default for most peptide mass spectrometry applications, while average mass is more commonly used for determining reconstitution volumes and molar concentrations.

Example Calculations

Sequence Modifications MW (Monoisotopic) MW (Average)
YQVAD None 581.27 Da 581.62 Da
GLP-1(7-37) None 3,297.62 Da 3,299.62 Da
GHK Amidated C-term 402.20 Da 402.46 Da

Core Formula

Complete Molecular Weight Formula:

\[ \text{MW} = \sum_{i=1}^{n} \text{AA}_i - (n-1) \times 18.01056 + \sum \text{modifications} - 2.01565 \times \text{disulfide\_count} \]

Where:

Variable Definition
\(\sum_{i=1}^{n} \text{AA}_i\) Sum of monoisotopic (or average) masses of all \(n\) amino acid residues in the sequence
\(n\) Total number of amino acids in the peptide
\(18.01056\) Mass of one water molecule (H₂O) in daltons — one H₂O is lost per peptide bond formed
\((n-1) \times 18.01056\) Total water loss from all peptide bond condensation reactions
\(\sum \text{modifications}\) Sum of all modification mass changes (positive for additions like acetylation, negative for losses like amidation)
\(2.01565\) Mass of two hydrogen atoms lost per disulfide bridge
\(\text{disulfide\_count}\) Number of disulfide bridges (each S–S bond replaces two Cys–SH groups, losing 2H)

Simplified for unmodified linear peptides:

\[ \text{MW} = \sum_{i=1}^{n} \text{AA}_i - (n-1) \times 18.01056 \]

Worked Example: GHK (Gly-His-Lys)

Let's calculate the molecular weight of the tripeptide GHK (Glycine-Histidine-Lysine), a copper-binding peptide found in human plasma.

Step 1: Sum the amino acid monoisotopic masses

Amino Acid One-Letter Code Monoisotopic Mass (Da)
Glycine G 57.02
Histidine H 137.06
Lysine K 128.09
Total 322.17 Da

Step 2: Account for water loss from peptide bonds

GHK has 3 amino acids, therefore \(n-1 = 2\) peptide bonds. Each bond formation releases one H₂O.

\[ \text{Water loss} = 2 \times 18.01056 = 36.02 \text{ Da} \]

Step 3: Calculate unmodified molecular weight

\[ \text{MW} = 322.17 - 36.02 = 286.15 \text{ Da} \]

Step 4: Apply modifications (optional)

Modification Calculation Result
None (free N- and C-termini) 286.15 286.15 Da
C-terminal amidation (−0.98 Da) 286.15 − 0.98 285.17 Da
N-terminal acetylation (+42.01 Da) 286.15 + 42.01 328.16 Da
Acetylation + Amidation 286.15 + 42.01 − 0.98 327.18 Da

Verification: A mass spectrometer analyzing synthetic GHK (amidated) should show a monoisotopic peak at approximately 285.17 m/z ([M+H]⁺ at 286.17).

Frequently Asked Questions

**What is the difference between monoisotopic and average mass?**

Monoisotopic mass refers to the exact mass of a molecule calculated using the most abundant isotope of each element. For example, carbon is taken as ¹²C (exactly 12.00000 Da), hydrogen as ¹H (1.00783 Da), nitrogen as ¹⁴N (14.00307 Da), and oxygen as ¹⁶O (15.99491 Da). This represents the mass of a single, specific isotopic variant and is what you see in high-resolution mass spectra as the lowest-mass peak of the isotopic envelope.

Average mass uses the weighted average of all naturally occurring isotopes for each element. For carbon, this includes ¹²C (98.9%) and ¹³C (1.1%), giving an average atomic mass of 12.0107 Da. The average mass represents the center of the isotopic distribution and is typically 0.1–0.6 Da higher than the monoisotopic mass for most peptides.

When to use which: Monoisotopic mass is standard for mass spectrometry and precise analytical work. Average mass is used for calculating molar concentrations, reconstitution volumes, and other bench-scale quantities.

**How does acetylation affect molecular weight?**

Acetylation adds an acetyl group (CH₃CO−) to the N-terminus of the peptide, replacing the terminal hydrogen atom. The net mass change is +42.01 Da (monoisotopic) or +42.04 Da (average). This modification also neutralizes the positive charge of the free N-terminus, which can affect the peptide's overall net charge and isoelectric point. Acetylation is commonly used to improve peptide stability by protecting the N-terminus from enzymatic degradation by aminopeptidases.

**Why does my peptide's MW differ from the calculated value?**

Several factors can cause discrepancies between calculated and experimentally observed molecular weights:

  • Isotopic distribution: Mass spectrometry shows a distribution of isotopic peaks, not a single value. The monoisotopic peak (lowest mass) should match the calculated monoisotopic mass.
  • Salt adducts: Sodium (Na⁺, +22.99 Da), potassium (K⁺, +38.10 Da), or other counterions from buffers can form adducts.
  • Post-translational modifications: Phosphorylation (+79.97 Da), glycosylation, oxidation of methionine (+15.99 Da), or other in-vivo modifications may be present.
  • Sequence errors: A single amino acid substitution or deletion changes the mass significantly.
  • Truncation products: Incomplete synthesis can produce shorter peptide fragments.
  • Counterions: Peptides purified as TFA salts or acetate salts carry additional mass from the counterion.

Always confirm your sequence and consider the purification method when interpreting mass spectrometry data.

**What is the extinction coefficient and why does it matter?**

The extinction coefficient (ε) is a measure of how strongly a peptide absorbs light at a particular wavelength, typically 280 nm for aromatic amino acids. It is calculated using the Edelhoch method:

Amino Acid ε₂₈₀ (M⁻¹cm⁻¹)
Tryptophan (W) 5,500
Tyrosine (Y) 1,490
Cystine (C–C, disulfide) 125 per bond

The extinction coefficient is essential for: - Quantifying peptide concentration using UV spectrophotometry (A = ε × c × l) - Determining yield after synthesis and purification - Normalizing samples for biochemical assays - Quality control in peptide manufacturing

Peptides lacking Trp, Tyr, and disulfide bonds have negligible absorbance at 280 nm and require alternative quantification methods (e.g., BCA assay, tryptophan fluorescence at 295 nm).

**How do disulfide bridges affect mass calculation?**

A disulfide bridge (cystine bond) forms between the thiol groups (—SH) of two cysteine residues. During formation, each cysteine loses one hydrogen atom, and the two hydrogens combine and are released. This means each disulfide bridge reduces the molecular weight by 2.01565 Da (the mass of two hydrogen atoms).

The formula impact is straightforward:

\[ \text{MW}_{\text{with disulfide}} = \text{MW}_{\text{linear}} - (2.01565 \times \text{disulfide\_count}) \]

Disulfide bridges also: - Introduce structural constraints that affect peptide folding and bioactivity - Contribute to UV absorbance at 280 nm (125 M⁻¹cm⁻¹ per bond) - Protect peptides from proteolytic degradation - Are critical for the stability of many therapeutic peptides (e.g., insulin, oxytocin)

When to Use This Tool

The Peptide Molecular Weight Calculator is essential for a wide range of research and development applications:

  • Peptide Synthesis: Verify the mass of synthesized peptides before and after purification. Calculate expected [M+H]⁺ peaks for HPLC-MS and LC-MS quality control.
  • Mass Spectrometry: Predict monoisotopic and average masses for database searching, spectral interpretation, and fragment ion analysis in proteomics workflows.
  • Drug Discovery: Design therapeutic peptides with precise molecular weights. Calculate masses for modified peptides including acetylated, amidated, and cyclized variants.
  • Biopharmaceutical Development: Determine molar extinction coefficients for accurate quantification of peptide-based drug substances and drug products.
  • Reconstitution and Dosing: Use calculated molecular weights alongside the Dilution Calculator and Molarity Calculator to prepare precise stock solutions and dosing formulations.
  • Characterization of Natural Peptides: Analyze bioactive peptides from venoms, hormones, growth factors, and antimicrobial peptides by comparing calculated masses against observed MS data.
  • Education and Training: Teach students the fundamental principles of peptide chemistry, including condensation reactions, water loss, and the impact of post-translational modifications on mass.

For comprehensive physicochemical characterization including isoelectric point, hydrophobicity, and instability index, visit the Peptide Properties Calculator.



Data source: IUPAC-IUBMB biochemical nomenclature. Calculations follow ExPASy ProtParam methodology.