EXPONENTIAL DECAY MODEL

Peptide Half-Life Calculator

Model first-order exponential decay from an initial amount, a literature-sourced half-life, and elapsed time. Results are theoretical and depend on the half-life entered.

LIVE CALCULATION

Exponential decay model

Use a half-life from an appropriate source and keep its experimental context in mind.

Remaining amount12.5%
Percent remaining12.5%
Percent reduced87.5%
Half-lives elapsed3
Current equation100 × (1/2)^(18 ÷ 6) = 12.5

This is a mathematical decay model, not a prediction of biological effect or storage stability.

METHOD & LIMITS

How this calculator works

Remaining amount = initial amount × (1 ÷ 2)^(elapsed time ÷ half-life).

ModelFirst-order exponential decay
Time unitsMinutes, hours, or days
OutputAmount and percent remaining
Important limitNot a biological prediction
01

Enter an initial amount

Use any positive mass or set the initial value to 100 to model percentage remaining.

02

Enter a sourced half-life

Use the same time basis as the elapsed-time field. The calculator can convert minutes, hours, and days.

03

Enter elapsed time

The result reports theoretical remaining amount, percent remaining, and elapsed half-lives.

Research calculation notice: This page performs mathematical conversions using values entered by the reader. It does not verify a product, select an amount, define a protocol, or provide medical or veterinary advice.

FREQUENTLY ASKED QUESTIONS

Peptide Half-Life Calculator FAQ

How is half-life calculated on this page?

The tool uses the standard first-order decay equation, multiplying the initial amount by one-half raised to the number of elapsed half-lives.

What remains after one, two, and three half-lives?

The theoretical remaining fractions are 50%, 25%, and 12.5%. Each additional half-life halves the previous amount.

Can I mix minutes, hours, and days?

Yes. The calculator converts both time inputs to hours before applying the equation.

Does half-life predict biological effect duration?

No. A reported half-life describes a decay model under defined conditions. Biological activity, distribution, metabolites, assay methods, and storage stability may follow different timelines.