Deadlift Calculator

Calculate your one-rep max (1RM) for deadlift

Enter Your Lift

Your One-Rep Max (1RM)

Estimated 1RM
162 kg

Training Program Weights

95%154 kg
1-2 repsMax strength
90%146 kg
2-4 repsStrength
85%137 kg
3-5 repsStrength
80%129 kg
4-6 repsPower
75%121 kg
6-8 repsStrength/Hypertrophy
70%113 kg
8-10 repsHypertrophy
65%105 kg
10-12 repsEndurance

What Is a One-Rep Max (1RM) and Why It Matters

Your one-rep max (1RM) is the maximum amount of weight you can lift for a single, complete repetition with proper form. For the deadlift — the king of full-body strength movements — knowing your 1RM is one of the most practical tools a lifter has. It sets the baseline from which every training weight is derived, whether you follow a percentage-based program like Wendler 5/3/1, a conjugate system, or a simple linear progression.

Testing your true 1RM in the deadlift carries real injury risk because maximal loads place peak mechanical stress on the spine, hips, and posterior chain. That's exactly why the deadlift 1RM calculator exists: you perform a set of 2–15 reps at a submaximal weight, enter those numbers, and the calculator estimates your max using seven peer-reviewed predictive formulas, then averages the results for a reliable estimate.

The average of seven formulas matters because each model was derived from different populations and rep ranges. The Epley formula works well at moderate rep counts, while the Mayhew equation performs strongly across a wider range. By blending all seven, this deadlift calculator reduces the bias of any single formula and gives you a more trustworthy number regardless of whether your test set was 3 reps or 10 reps.

Beyond the 1RM estimate itself, the calculator generates a full training percentage table — from 65% up to 95% of your 1RM — so you can immediately plug your numbers into any strength program without doing the arithmetic yourself. This turns a simple calculator into a practical programming tool for powerlifters, strength athletes, and everyday gym-goers alike.

The Seven 1RM Formulas Used by This Calculator

The deadlift one-rep max calculator uses seven established scientific formulas and reports the arithmetic mean of all seven as your estimated 1RM. Each formula takes the weight lifted (w) and the number of repetitions completed (r) as inputs. The valid rep range is 1–15; sets beyond 15 reps are excluded because prediction accuracy degrades sharply at very high rep counts.

Formula Expression
Epleyw × (1 + r / 30)
Brzyckiw × (36 / (37 − r))
Lander(100 × w) / (101.3 − 2.67123 × r)
Lombardiw × r0.10
Mayhew et al.(100 × w) / (52.2 + 41.9 × e−0.055 × r)
O'Conner et al.w × (1 + r / 40)
Wathan(100 × w) / (48.8 + 53.8 × e−0.075 × r)

The final estimated 1RM is the simple average of all seven values, then rounded to the nearest whole number. Training percentages are then computed directly from this averaged 1RM — for example, the 85% weight is simply 1RM × 0.85.

Averaged 1RM Estimate

1RM = (Epley + Brzycki + Lander + Lombardi + Mayhew + O'Conner + Wathan) / 7

Where:

  • w= Weight lifted per rep (in your chosen unit: kg or lbs)
  • r= Number of repetitions completed (integer, 1–15)
  • Epley= w × (1 + r / 30)
  • Brzycki= w × (36 / (37 − r))
  • Lander= (100 × w) / (101.3 − 2.67123 × r)
  • Lombardi= w × r^0.10
  • Mayhew= (100 × w) / (52.2 + 41.9 × e^(−0.055 × r))
  • O'Conner= w × (1 + r / 40)
  • Wathan= (100 × w) / (48.8 + 53.8 × e^(−0.075 × r))

How to Use Your 1RM for Training Percentages

Once the calculator estimates your deadlift 1RM, it immediately produces a training percentage table spanning 65% to 95% of your max. These seven zones correspond to well-established goals in strength and hypertrophy science:

% of 1RM Rep Range Primary Goal
95%1–2Max strength / competition prep
90%2–4Strength
85%3–5Strength
80%4–6Power
75%6–8Strength / hypertrophy
70%8–10Hypertrophy
65%10–12Muscular endurance

Popular powerlifting programs prescribe work sets as a percentage of 1RM precisely because it auto-regulates load to the individual. If your estimated 1RM is 180 kg, an 85% training day means pulling sets at 153 kg — a specific, actionable number rather than a vague "heavy" instruction. As your strength grows and you retest, every training weight in your program updates automatically from the new 1RM.

For intermediate and advanced lifters, it's common to use a training max set at 90% of the true 1RM (as popularized by Jim Wendler's 5/3/1). Running the calculator regularly — every 4–8 weeks — lets you track progress accurately without frequent true max attempts.

Deadlift Strength Standards by Experience Level

Knowing your estimated 1RM is most useful when you can benchmark it against recognized deadlift strength standards. While body weight, gender, and training age all influence absolute strength, the following general benchmarks (in multiples of bodyweight) are widely cited in strength and conditioning literature:

Level Male (× BW) Female (× BW)
Beginner1.0–1.5×0.75–1.0×
Intermediate1.5–2.0×1.0–1.5×
Advanced2.0–2.5×1.5–2.0×
Elite2.5×+2.0×+

These are rough population benchmarks, not hard ceilings. A natural 80 kg lifter pulling 200 kg (2.5× bodyweight) is firmly in elite territory for drug-tested powerlifting. The more important metric is your own rate of improvement over months of consistent training. Use this deadlift calculator to retest every training block and plot the upward trend — that progression is the real marker of success.

Remember that conventional deadlift and sumo deadlift mechanics differ significantly, and raw vs. equipped lifting introduces further variation. The 1RM prediction formulas apply equally to both styles since they only use weight and reps — the biomechanical differences don't affect the arithmetic, though your training choices and competition selection absolutely do.

Getting Accurate Results from the Deadlift 1RM Calculator

The predictive accuracy of any one-rep max formula improves under certain conditions. Following these guidelines when you perform your test set will give you the most reliable estimate from this deadlift max calculator.

Choose a rep range of 3–8. Most researchers agree that 1RM prediction is most accurate when the test set falls in the 3–8 rep range. Very high-rep sets (10–15 reps) introduce fatigue as a confounding variable, while single or double attempts get close enough to your true max that you might as well test it directly. For safety and accuracy, a well-executed 5-rep set at around 80–85% of perceived max is ideal.

Go to a clean technical failure or near-failure. The formulas assume you stopped at or very close to the point where you could not complete another rep with good form. If you stopped 3–4 reps short of failure, the estimate will significantly underpredict your true 1RM. Stop when you know with certainty you cannot maintain form for one more rep — or take a set to genuine technical failure.

Rest adequately before the test set. A dedicated test requires a proper warm-up with progressively heavier loads, then at least 3–5 minutes of rest before your maximal effort set. Fatigue from prior work in the same session will suppress your test weight and skew the estimate downward.

Use the same unit throughout. The calculator accepts both kilograms and pounds. Simply select the correct unit before entering your weight — the math is identical in either unit, and the training percentage table will display in your chosen unit.

Retest periodically, not constantly. A 1RM estimate is a snapshot, not a permanent number. Testing every 4–8 weeks during an active training block gives a meaningful trend. Testing too frequently adds unnecessary fatigue without providing useful new information.

Worked Examples

Intermediate Lifter: 100 kg × 5 Reps

Problem:

A 75 kg male lifter completes 5 clean reps with 100 kg. What is his estimated deadlift 1RM?

Solution Steps:

  1. 1Epley: 100 × (1 + 5/30) = 100 × 1.1667 = 116.67 kg
  2. 2Brzycki: 100 × (36 / (37 − 5)) = 100 × (36/32) = 112.50 kg
  3. 3Lander: (100 × 100) / (101.3 − 2.67123 × 5) = 10000 / 87.944 = 113.71 kg
  4. 4Lombardi: 100 × 5^0.10 = 100 × 1.1746 = 117.46 kg
  5. 5Mayhew: 10000 / (52.2 + 41.9 × e^(−0.275)) = 10000 / 84.049 = 118.98 kg
  6. 6O'Conner: 100 × (1 + 5/40) = 100 × 1.125 = 112.50 kg
  7. 7Wathan: 10000 / (48.8 + 53.8 × e^(−0.375)) = 10000 / 85.78 = 116.57 kg
  8. 8Average: (116.67 + 112.50 + 113.71 + 117.46 + 118.98 + 112.50 + 116.57) / 7 = 808.39 / 7 ≈ 115 kg

Result:

Estimated 1RM: 115 kg. This places the lifter at roughly 1.53× bodyweight — solidly intermediate.

Beginner Lifter: 200 lbs × 3 Reps

Problem:

A beginner completes 3 solid reps with 200 lbs. What is the estimated deadlift 1RM in pounds?

Solution Steps:

  1. 1Epley: 200 × (1 + 3/30) = 200 × 1.10 = 220.00 lbs
  2. 2Brzycki: 200 × (36 / (37 − 3)) = 200 × (36/34) = 211.76 lbs
  3. 3Lander: 20000 / (101.3 − 2.67123 × 3) = 20000 / 93.286 = 214.41 lbs
  4. 4Lombardi: 200 × 3^0.10 = 200 × 1.1161 = 223.22 lbs
  5. 5Mayhew: 20000 / (52.2 + 41.9 × e^(−0.165)) = 20000 / 87.727 = 228.00 lbs
  6. 6O'Conner: 200 × (1 + 3/40) = 200 × 1.075 = 215.00 lbs
  7. 7Wathan: 20000 / (48.8 + 53.8 × e^(−0.225)) = 20000 / 91.76 = 217.96 lbs
  8. 8Average: (220.00 + 211.76 + 214.41 + 223.22 + 228.00 + 215.00 + 217.96) / 7 = 1530.35 / 7 ≈ 219 lbs

Result:

Estimated 1RM: 219 lbs. An 80% training day would prescribe sets at approximately 175 lbs.

Higher-Rep Set: 80 kg × 8 Reps

Problem:

An athlete pulls 80 kg for 8 reps on a hypertrophy day. What does the calculator estimate as the 1RM?

Solution Steps:

  1. 1Epley: 80 × (1 + 8/30) = 80 × 1.2667 = 101.33 kg
  2. 2Brzycki: 80 × (36 / (37 − 8)) = 80 × (36/29) = 99.31 kg
  3. 3Lander: 8000 / (101.3 − 2.67123 × 8) = 8000 / 79.930 = 100.09 kg
  4. 4Lombardi: 80 × 8^0.10 = 80 × 1.2311 = 98.49 kg
  5. 5Mayhew: 8000 / (52.2 + 41.9 × e^(−0.44)) = 8000 / 79.185 = 101.03 kg
  6. 6O'Conner: 80 × (1 + 8/40) = 80 × 1.20 = 96.00 kg
  7. 7Wathan: 8000 / (48.8 + 53.8 × e^(−0.60)) = 8000 / 78.326 = 102.14 kg
  8. 8Average: (101.33 + 99.31 + 100.09 + 98.49 + 101.03 + 96.00 + 102.14) / 7 = 698.39 / 7 ≈ 100 kg

Result:

Estimated 1RM: 100 kg. This clean round number confirms the athlete's training weights are well-calibrated.

Tips & Best Practices

  • Perform your test set with 3–8 reps for the most accurate 1RM prediction — this range minimizes fatigue-based errors.
  • Rest at least 3–5 minutes before your max-effort test set and make sure it follows a proper progressive warm-up.
  • Stop your test set at true technical failure, not just discomfort — stopping too early underestimates your 1RM significantly.
  • Re-enter your numbers every 4–8 weeks to keep your training percentage table current with your actual strength.
  • If your program uses a training max, multiply your estimated 1RM by 0.90 to set it — this protects joints and sustains progress long-term.
  • Use the 70–75% zone (8–10 reps) for hypertrophy-focused deadlift variations like Romanian or deficit deadlifts.
  • Compare your deadlift 1RM to bodyweight benchmarks — pulling 2× bodyweight is a widely respected intermediate-to-advanced milestone.
  • Track both conventional and sumo 1RMs separately if you train both stances — the numbers can differ substantially based on individual anatomy.

Frequently Asked Questions

Studies comparing predicted 1RM to actual 1RM typically find errors within 5–10% when the test set is performed in the 3–8 rep range at near-maximal effort. Accuracy decreases at very high rep ranges (10+ reps) because cumulative fatigue affects performance disproportionately. Using the average of seven formulas, as this calculator does, reduces the error compared to relying on any single equation.
Use whichever unit you trained in. The mathematical relationships between the formulas are dimensionless — the same percentage multipliers and exponential coefficients produce equally valid results in kg or lbs. Simply select your unit before entering weight and the entire output (1RM and all training percentages) will be displayed in that unit.
Prediction formulas become increasingly unreliable beyond 15 repetitions. At high rep counts, local muscular endurance and cardiovascular conditioning begin to limit performance more than raw strength, so the weight used is no longer a reliable proxy for maximal strength. Most researchers consider sets of 1–10 reps ideal for 1RM prediction, with accuracy declining further as reps increase beyond that.
Yes. The 1RM prediction formulas are purely arithmetic — they use weight and reps and have no knowledge of bar path, stance width, or technique. Whether you pull sumo or conventional, the prediction will be equally valid for that style. However, your sumo and conventional 1RMs may differ by 5–15% or more depending on your individual leverages, so you should test each style separately if you train both.
Most strength coaches recommend retesting every 4–8 weeks, typically at the end of a training block or deload week when you are fully recovered. Testing too frequently adds unnecessary fatigue and provides data points too close together to show meaningful progress. Testing too infrequently means your training percentages become stale and no longer correspond to your actual strength level.
Each formula was derived from a different research population — different ages, training backgrounds, sports, and rep ranges — using different statistical regression methods. The Epley formula dates to 1978 and was derived from general athletic populations, while the Mayhew equation was based on college football players. No single formula is universally superior, which is why averaging them produces a more robust estimate than trusting any one source.
A training max is typically set at 85–90% of your estimated 1RM and is used as the base number for calculating training percentages. Programs like Wendler's 5/3/1 popularized this approach because it builds in a buffer for daily performance variation, keeping training weights manageable and sustainable over many months. If you find that prescribed training weights feel too heavy or cause excessive fatigue, using 90% of your calculator result as your training max is a proven strategy.

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.

Source

Formula Source: Standard Mathematical References

by Various

UpdatedLast reviewed: May 2026
CheckedFormula checks are based on standard references and internal QA review.

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