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One-Rep Max Calculator

Estimate one-repetition maximum from a submaximal set using Epley and Brzycki equations and compare percentage-based training loads.

Estimate one-rep max (1RM)

Enter a weight and completed repetitions to compare two common 1RM prediction equations.

Epley estimate—
Brzycki estimate—
Midpoint estimate—
% of midpoint 1RMEstimated load

1RM prediction formulas used

The calculator compares two widely used equations. Epley: 1RM = weight × (1 + reps/30). Brzycki: 1RM = weight ÷ (1.0278 − 0.0278 × reps). Published research continues to compare these and other repetition-to-failure equations, and no single equation is perfect for every exercise or population.

Why the tool shows two estimates

Showing both equations makes the uncertainty visible. The midpoint is provided only as a convenient planning reference for the percentage-load table; it should not be treated as a measured maximum.

Best repetition range for estimation

Prediction generally becomes less dependable as repetitions climb. Sets near the lower repetition range are usually more useful for estimating maximal strength than very high-repetition endurance sets.

Use a predicted 1RM conservatively

Do not attempt an unsafe maximal lift merely to validate a calculator. Technique, equipment, fatigue, exercise selection and training experience all affect the relationship between a submaximal set and true 1RM.

Use submaximal estimates safely

One-rep-max equations are most useful when the test set is performed with sound technique and a moderate repetition count. Accuracy generally worsens as repetitions become very high or fatigue changes movement quality. Different exercises and athletes can also fit different equations. Use the result to plan approximate training percentages, then adjust loads based on actual performance, bar speed, repetitions in reserve and coaching guidance rather than forcing a predicted maximum.

Frequently asked questions

What formulas does the 1RM calculator use?
It shows the Epley and Brzycki prediction equations and also displays their midpoint for percentage-load planning.
Why are the two 1RM estimates different?
They were derived using different mathematical relationships between repetitions and load. Their accuracy varies by exercise and individual.
Are high-repetition sets good for predicting 1RM?
They are generally less reliable for maximal-strength prediction. The tool flags sets above 10 reps as a higher-uncertainty estimate.
Is a predicted 1RM safe to test directly?
Not necessarily. A calculator cannot assess technique, injury risk or readiness. Direct maximal testing should only be performed when appropriate and safely supervised.