Audited 26 Jul 2026·Last updated 28 Oct 2026·6 citations·Tier 1·0 uses

Lean Body Mass Calculator

Estimate lean body mass from height, weight and sex with the Boer, James and Hume equations, their average, and the fat mass and body-fat share it implies.

Lean Body Mass Calculator

Your current total body weight. Use a recent morning measurement after using the bathroom and before eating for the cleanest reading.
kg
Weight unit
Standing height without shoes. All three formulas use height in centimetres internally.
cm
Height unit
Sex
Age in years. None of the three equations uses age, but all were fitted on adults, so the calculator declines ages under 18.
yrs
Lean Body Mass (average)
60.6409
The average of the Boer, James and Hume estimates, in kilograms: the headline lean body mass.
Lean Body Mass (lb)
133.6903 lb
Fat mass
19.3591 kg
Body fat percentage
24.20
Boer 1984 estimate
61.42 kg
James 1976 estimate
62.716 kg
Hume 1966 estimate
57.7866 kg

Background.

Lean body mass is everything you weigh that is not stored fat: muscle, bone, organs, blood, skin and the water that fills them. It sits behind several practical decisions. Anaesthetists use it to dose some drugs in people with severe obesity, because the volume those drugs first spread into, and the rate the body clears them, follow lean tissue more closely than total weight. Dietitians and coaches use it when a target is written per kilogram of lean tissue rather than per kilogram on the scale. And it is the other half of every body-fat percentage.

Measuring it takes equipment: a DEXA scanner, an underwater weighing tank, isotope dilution of body water. Estimating it takes a set of scales and a height measurement, and that is what the three equations here do. Hume published the first in 1966, James's appeared in a 1976 UK government report on obesity, and Boer's followed in 1984. Each is a regression: an equation fitted to adults whose lean mass had been measured by a reference method, predicting it from weight, height and sex. The calculator runs all three, shows each one, and reports their average as the headline figure.

With only height and weight to go on, the equations cannot see what the weight is made of. They assume the typical build of the people they were fitted on. A 100 kg, 180 cm rugby forward and a 100 kg, 180 cm office worker get exactly the same answer, so the estimate runs low for very muscular people and can run high for someone who carries a lot of fat on a light frame.

The average also has a weakness at high body weight. The James equation contains a squared weight term that eventually bends its prediction back down: past a body mass index of about 43 in men and 36 in women, each extra kilogram lowers the James estimate, and the average is dragged down with it.

What is lean body mass calculator?

Lean body mass (LBM) is total body weight minus storage fat. In Behnke's classical definition it keeps a small amount of essential lipid, in cell membranes, nervous tissue and bone marrow, and that is what separates it from fat-free mass (FFM), the chemically fat-free remainder. The gap is a few per cent of body weight, smaller than the error of any height-and-weight equation, so in clinical use, and in all three equations here, the terms are interchangeable. Nor is lean mass the same as muscle. Skeletal muscle is its largest single part, but bone, organs, skin and blood count too, so the muscle mass a smart scale reports is a different, smaller number.

Most lean tissue is water. The fat-free body of a healthy adult is close to 73% water, which is why methods that measure body water can be used to estimate lean mass, and why a day of dehydration or fluid retention moves any measurement of it.

The fat mass and body-fat percentage shown with the result are derived, not measured. Fat mass is your weight minus the averaged LBM, and the percentage is that fat mass divided by your weight. Any error in the lean estimate passes straight into both, kilogram for kilogram.

How to use this calculator.

  1. Weigh yourself in the morning, after the toilet and before eating or drinking, and enter the figure in kilograms or pounds. Pounds are converted at exactly 0.45359237 kg.
  2. Enter your standing height without shoes, in centimetres or inches. Height enters every equation: a 2 cm error moves the male Boer estimate by about half a kilogram and the female one by nearly a kilogram.
  3. Choose your sex. Each author fitted separate coefficients for men and women, and at the same height and weight the female equations give less lean mass; at 80 kg and 180 cm the averages differ by 4.31 kg.
  4. Enter your age. None of the three equations uses it, but all were fitted on adults, so the calculator declines ages under 18.
  5. Read the average, then the three separate estimates beneath it. If James sits well below the other two, you are probably past its peak, and Boer and Hume are the better guide.

The formula.

LBM = (Boer + James + Hume) ⁄ 3

All three equations take weight W in kilograms and height H in centimetres. Boer (1984): men 0.407W + 0.267H − 19.2; women 0.252W + 0.473H − 48.3. James (1976): men 1.1W − 128(W/H)²; women 1.07W − 148(W/H)². Hume (1966): men 0.32810W + 0.33929H − 29.5336; women 0.29569W + 0.41813H − 43.2933. The headline figure is the plain mean, (Boer + James + Hume) ÷ 3. Fat mass is W minus that mean, and body-fat percentage is fat mass ÷ W × 100.

Boer and Hume are straight lines. Each extra kilogram of body weight adds a fixed fraction of a kilogram of lean mass, 0.407 kg in Boer's male equation and about 0.33 kg in Hume's, and each centimetre of height adds roughly a quarter to a third of a kilogram. Put another way, the adults these equations were fitted on gained mostly fat, not lean tissue, as they got heavier at a given height.

James behaves differently. Its second term grows with the square of W/H, so it subtracts more and more as weight rises at a fixed height. Setting the slope of the male equation to zero puts its peak at W = 1.1H² ÷ 256, which is a body mass index of about 43 whatever the height; the female equation peaks at a BMI of about 36. Beyond those points the James estimate falls as weight rises, and it reaches zero at a BMI of about 86 in men. The equation was never meant for that range, but the average includes it at every weight.

None of the equations has a term for age, ethnicity, training or hydration. All four change real lean mass, and between them they account for most of the error in any one person's estimate.

A worked example.

Example

Take a 30-year-old man who weighs 80 kg and stands 180 cm tall. Boer: 0.407 × 80 = 32.56, plus 0.267 × 180 = 48.06, minus 19.2, gives 61.42 kg. James: 80 ÷ 180 = 0.4444, which squared is 0.19753; 128 times that is 25.284, and 1.1 × 80 = 88, so 88 − 25.284 = 62.72 kg. Hume: 0.32810 × 80 = 26.248, plus 0.33929 × 180 = 61.0722, minus 29.5336, gives 57.79 kg. The average is (61.42 + 62.72 + 57.79) ÷ 3 = 60.64 kg, or 133.69 lb. That leaves 80 − 60.64 = 19.36 kg of fat, and 19.36 ÷ 80 gives a body-fat estimate of 24.20%. The three equations span 4.93 kg between them, so the decimals of the average are arithmetic, not precision. Make the same man 150 kg, a BMI of about 46, and the James problem appears. Boer gives 89.91 kg and Hume 80.75 kg, but James gives 76.11 kg, and at 200 kg it would give only 61.98 kg, less than its figure for him at 80 kg. The average at 150 kg is 82.26 kg; the Janmahasatian equation, built with heavier patients in mind, puts him at about 83.4 kg.

sexmale
weight80
age30
height Unitcm
height180
weight Unitkg

Frequently asked questions.

Why do Boer, James and Hume give me different answers?
Each was fitted to a different group of adults in a different decade, so each carries the habits of its own sample. For an 80 kg, 180 cm man they span 4.93 kg. Averaging them smooths out the quirks of any single equation, but it is a pragmatic choice rather than a separately validated method.
I lift weights. Will this underestimate my lean mass?
Almost certainly. A 100 kg, 180 cm man gets an average estimate of 68.13 kg, implying 31.87% fat. If he is a muscular athlete whom a DEXA scan puts at 12% fat, his real lean mass is about 88 kg, some 20 kg higher. The equations assume an ordinary build and have no way to see extra muscle.
Can this track fat loss or muscle gain over time?
Only crudely. The equations respond to weight alone, so swapping 2 kg of fat for 2 kg of muscle leaves the estimate unchanged. When weight does change they apportion it by formula: take the 80 kg, 180 cm man down to 70 kg and the average falls from 60.64 to 56.50 kg, as if 4.14 kg of every 10 kg lost were lean tissue, whatever you actually lost.
How does this compare with a DEXA scan or a body-fat scale?
DEXA separates fat, lean tissue and bone by how they absorb two X-ray energies and is the usual clinical reference. Bioimpedance scales estimate lean mass from how easily a small current passes through you, which shifts with hydration, a recent meal or exercise. A height-and-weight equation measures nothing about you beyond those two numbers, so it is steady from day to day but blind to your build. If you want to follow a change over months, stay with one method on one device, because different methods disagree with each other by more than the change you are hoping to see.
Why is lean body mass used for drug doses in obesity?
For many drugs, the volume a dose first spreads into and the rate the body clears it track lean tissue and cardiac output more closely than total weight, so a dose scaled to total weight overshoots in a very heavy patient. Reviews such as Ingrande and Lemmens (2010) set out which anaesthetic doses are better scaled to lean weight, propofol induction among them. Dosing is the prescribing clinician's decision, made with their own tools, not with this estimate.
What goes wrong with the James equation at high weight?
Its squared term overtakes its linear term. The male equation peaks at a BMI of about 43 and the female one at about 36; beyond that, gaining weight lowers the estimate. The Schnider propofol model used in many target-controlled infusion pumps calculates lean mass with the James equation, which is why its behaviour in very obese patients has drawn criticism.
What is the Janmahasatian equation?
A 2005 equation for lean body weight designed to hold across a wide range of body sizes: for men 9,270 × W ÷ (6,680 + 216 × BMI), for women 9,270 × W ÷ (8,780 + 244 × BMI), with W in kilograms. It does not turn down at high BMI. For the 80 kg, 180 cm man it gives about 61.73 kg, close to Boer. It is not part of the average here.
How much protein does this lean mass call for?
The International Society of Sports Nutrition's 2017 position stand gives 1.4 to 2.0 g of protein per kilogram of body weight a day for most exercising people, which for an 80 kg person is 112 to 160 g. Some coaches write targets per kilogram of lean mass instead, which is where this estimate comes in. Medical conditions, especially kidney disease, change the advice entirely.
Does age matter if none of the equations uses it?
In real bodies, yes. Muscle mass tends to fall with age, especially after middle age and without strength training, so an older adult usually carries less lean tissue than a younger one of the same height and weight. These equations cannot reflect that, and they will tend to overestimate lean mass, and underestimate fat, in older people.
Can I use this during pregnancy or with fluid retention?
Not reliably. Pregnancy adds the baby, placenta, amniotic fluid and extra blood volume, and swelling from heart, liver or kidney disease adds water; the equations read that weight as an ordinary mix of fat and lean tissue. Your pre-pregnancy figures give a more useful baseline, and anything clinical needs measurement rather than estimation.

References& sources.

  1. [1]Boer P — Estimated lean body mass as an index for normalization of body fluid volumes in humans. American Journal of Physiology 247(4):F632–F636 (1984). The most-cited modern LBM equations, derived in 81 healthy adults using deuterium-dilution total body water as the reference; embedded today in the propofol target-controlled infusion models used in operating rooms.
  2. [2]Hume R — Prediction of lean body mass from height and weight. Journal of Clinical Pathology 19(4):389–391 (1966). The first published LBM regression, based on whole-body potassium-40 counting in 95 healthy adults at the Royal Infirmary of Edinburgh.
  3. [3]James WPT — Research on Obesity: A Report of the DHSS/MRC Group. Her Majesty's Stationery Office, London (1976). The HMSO Research on Obesity report commissioned by the UK Department of Health and Social Security, including the quadratic weight-to-height LBM equation now known as the James formula.
  4. [4]Janmahasatian S, Duffull SB, Ash S, Ward LC, Byrne NM, Green B — Quantification of lean bodyweight. Clinical Pharmacokinetics 44(10):1051–1065 (2005). Modern LBM equation derived specifically for pharmacokinetic dosing in obese patients, now recommended for use in enhanced-recovery anesthesia protocols.
  5. [5]Ingrande J, Lemmens HJM — Dose adjustment of anaesthetics in the morbidly obese. British Journal of Anaesthesia 105(Suppl 1):i16–i23 (2010). Sinclair Methodist Hospital and Stanford anesthesia review covering why LBM, not total body weight, is the correct scalar for propofol, rocuronium, and remifentanil dosing in obese adults.
  6. [6]Jäger R, Kerksick CM, Campbell BI, et al. — International Society of Sports Nutrition Position Stand: protein and exercise. Journal of the International Society of Sports Nutrition 14:20 (2017). Established the 1.6–2.2 g/kg LBM daily protein target widely used in sports nutrition planning.

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Method
LBM = (Boer + James + Hume) ⁄ 3
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