BMR Calculator (Mifflin-St Jeor)

Basal metabolic rate is the energy your body spends doing nothing — running your heart, brain, kidneys and liver while you lie still. It is the floor under every calorie target you will ever set, and for most adults it is 60 to 70 percent of total daily expenditure. This calculator uses the Mifflin-St Jeor equation, the prediction equation the Academy of Nutrition and Dietetics found most reliable for healthy adults, and shows the Harris-Benedict result beside it so you can see how much the choice of equation matters. Enter sex, age, height and weight in metric or US units.

Calculator

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Inputs this calculator takes, with typical values
InputWhat to enterExample
SexThe equation differs only by a constant — +5 kcal for men, −161 kcal for women.Male
AgeAge in whole years. Every extra year removes 5 kcal from the predicted basal rate.35 yr
HeightStanding height without shoes. It enters the equation at 6.25 kcal per centimetre.175 cm
WeightTotal body weight, not lean mass — Mifflin-St Jeor was fitted against total weight.78 kg

It returns

  • Basal metabolic rate — Energy expended at complete rest, in a thermoneutral environment, twelve hours after eating.
  • Per hour
  • Per kilogram of body weight
  • In kilojoules
  • Harris-Benedict comparison — The revised (Roza-Shizgal) Harris-Benedict equation, shown for contrast.
  • Sedentary daily expenditure (BMR × 1.2) — The smallest realistic total for someone who does no deliberate exercise.

The formula

BMR=10m+6.25h5a+s
BMR=88.362+13.397m+4.799h5.677a
BMR=447.593+9.247m+3.098h4.330a

In plain text: BMR = 10·weight(kg) + 6.25·height(cm) − 5·age(yr) + s, s = +5 (men) or −161 (women)

  • BMRBasal metabolic rate (kcal/day)
  • mTotal body weight (kg)
  • hStanding height (cm)
  • aAge (years)
  • sSex constant: +5 for men, −161 for women (kcal/day)

Published by Mifflin, St Jeor and colleagues in 1990 from indirect calorimetry on 498 healthy adults, and adopted by the Academy of Nutrition and Dietetics as the preferred prediction equation for healthy adults.

Updated Category Metabolism, Calorie Needs & Weight Change Verified against published test cases Reading time 10 min

What basal metabolic rate is, and what it is not

Basal metabolic rate is the energy cost of staying alive at complete rest. Strictly defined, it is measured after an overnight fast, lying still, awake, in a thermoneutral room, having not exercised the day before. Almost all of it goes to organs you never think about: the liver, brain, heart and kidneys together account for the majority of resting expenditure while making up a small fraction of body weight.

Resting metabolic rate (RMR) is the number you will more often see quoted. It is measured under less strict conditions and typically comes out a few percent higher than true BMR. The distinction matters in a metabolic ward and almost nowhere else, and most published equations — Mifflin-St Jeor included — are used interchangeably for both.

What BMR is not is the number of calories you should eat. It is the baseline before any movement, digestion or exercise, and eating at BMR means eating in a substantial deficit. Multiply it by an activity factor to get total daily energy expenditure, which is what the TDEE calculator does, and set an intake from there.

Two people of the same age, sex, height and weight can have measured resting rates that differ by several hundred calories, driven mostly by how much of that weight is lean tissue. A prediction equation cannot see this. It gives you the average of everyone shaped like you.

Reading the Mifflin-St Jeor equation

The equation is a plain linear regression: BMR = 10·weight + 6.25·height − 5·age + s. Each coefficient is worth understanding, because together they tell you what actually moves your metabolic rate.

10 kcal per kilogram is the largest term. Body mass drives resting expenditure more than anything else, because there is simply more tissue to perfuse and maintain. Note that this is total weight, not lean mass, so the coefficient is an average blend of metabolically active tissue and much less active fat.

6.25 kcal per centimetre of height looks small until you multiply it out: at 175 cm the height term contributes 1,094 kcal, which is often more than the weight term. Height is a proxy for organ size and for the surface area you lose heat across.

Minus 5 kcal per year of age is the decline. Over forty years that is 200 kcal a day, which is the entire reason weight creeps up at a constant diet. Most of that decline is loss of lean mass rather than a change in the metabolic rate of tissue.

The sex constant — +5 for men, −161 for women — is a 166 kcal gap that persists after height, weight and age are accounted for. It reflects the difference in body composition at the same weight; men carry more muscle and less fat.

Because the equation is linear, the sensitivities are exact and easy to remember: one kilogram is worth 10 kcal/day, one centimetre is worth 6.25, and one year is worth 5.

Worked example: a woman aged 42, 165 cm, 68 kg

  1. Weight term. 10 × 68 = 680 kcal.
  2. Height term. 6.25 × 165 = 1,031.25 kcal.
  3. Age term. −5 × 42 = −210 kcal.
  4. Sex constant. −161 kcal.
  5. Add them. 680 + 1,031.25 − 210 − 161 = 1,340 kcal/day.

That is 1,340 ÷ 24 = 55.8 kcal an hour, or 1,340 × 4.184 = 5,608 kJ a day. Per kilogram it is 1,340 ÷ 68 = 19.7 kcal/kg/day, which is typical for a middle-aged adult.

Run the same body through revised Harris-Benedict: 447.593 + 9.247 × 68 + 3.098 × 165 − 4.330 × 42 = 447.593 + 628.796 + 511.17 − 181.86 = 1,406 kcal/day. That is 66 kcal higher, about 4.9%. Harris-Benedict was fitted in 1918 on a smaller and leaner sample, and it generally runs above Mifflin-St Jeor for modern bodies — which is precisely why the newer equation replaced it in dietetic practice.

Multiply the Mifflin figure by 1.375 for someone training three days a week and you get 1,340 × 1.375 = 1,843 kcal a day of total expenditure. Subtract 500 from that and you have a deficit of roughly half a kilogram a week, which is what the calorie deficit calculator works out properly, accounting for the floor below which intake should not fall.

What your number means and how to check it

Compare your result per kilogram rather than in absolute terms — that is the figure that tells you whether the number is plausible. Most adults land between about 18 and 24 kcal per kilogram per day, falling with age and with a higher body-fat percentage. A very high value per kilogram usually means you are light and young; a low one usually means you are older or carrying more fat.

The right way to validate the estimate is empirical, not theoretical. Eat at your predicted maintenance intake for two to three weeks, weighing yourself under the same conditions each morning, and track the trend rather than the daily figure. If your weight is stable, the estimate is good enough. If it drifts, adjust the intake by the drift: losing 0.25 kg a week means you are roughly 275 kcal a day below maintenance, so add that back. Two or three weeks of real data beats any equation.

Where prediction equations are least reliable is at the extremes. In obesity, total weight overstates metabolically active tissue, and equations driven by lean mass — Katch-McArdle in particular — usually fit better. In highly trained athletes the opposite bias appears, because they carry more lean mass than their weight implies. In both cases, if you know your body fat percentage, an equation that uses it will beat one that does not. Estimate it first with the Navy body fat calculator.

Predicted BMR at 170 cm by age, sex and weight

Mifflin-St Jeor evaluated at a height of 170 cm. Each column moves by exactly 50 kcal per decade of age, because the age coefficient is 5 kcal a year.
AgeMan, 70 kgMan, 85 kgWoman, 60 kgWoman, 75 kg
201,6681,8181,4021,552
301,6181,7681,3521,502
401,5681,7181,3021,452
501,5181,6681,2521,402
601,4681,6181,2021,352
701,4181,5681,1521,302

Values are rounded to the nearest kilocalorie from a half-calorie exact result. Add 10 kcal for each extra kilogram and 6.25 kcal for each extra centimetre of height.

What the equation cannot account for

  • Body composition. Two 80 kg bodies, one at 12% fat and one at 32%, have measurably different resting rates. Mifflin-St Jeor sees only the 80 kg.
  • Thyroid status and medication. Hypothyroidism, beta blockers and stimulants all shift resting expenditure, and none appears in any prediction equation.
  • Adaptive changes during dieting. Sustained energy restriction lowers resting expenditure by more than the weight loss alone predicts. The equation will keep returning the number for your new weight as though nothing else changed.
  • Pregnancy and lactation. Both raise energy needs substantially and neither is in the model.
  • Illness, injury and fever. Clinical nutrition applies separate stress factors on top of a predicted basal rate; this calculator does not.
  • Age below 18. Children and adolescents have their own equations, because growth itself has an energy cost.

Never eat at your BMR

BMR is the cost of lying still all day, and you do not lie still all day. Intake set at BMR is already a deficit of several hundred calories before you have walked to the kitchen. Build your target from total daily expenditure instead, and keep intake above the commonly used clinical floors of roughly 1,200 kcal for women and 1,500 kcal for men unless you are being supervised.

Mifflin-St Jeor against the alternatives

Harris-Benedict (1918, revised by Roza and Shizgal in 1984) is the oldest in common use, and this calculator prints it beside the Mifflin result. It typically returns a higher figure for contemporary bodies because its original sample was leaner than today's population.

Katch-McArdle takes a different route entirely: BMR = 370 + 21.6 × lean body mass in kilograms. Because it ignores fat mass, it does not need separate constants for men and women, and it fits athletes and very lean people better than any total-weight equation. It requires a body-fat estimate, which is its only real cost.

Cunningham is similar in shape and is common in sports nutrition, returning slightly higher values than Katch-McArdle for the same lean mass.

Schofield equations, based on weight and age band, underpin much of the WHO/FAO/UNU energy requirement work and are still standard in some national dietary guidance.

The Academy of Nutrition and Dietetics' evidence analysis identified Mifflin-St Jeor as the most reliable of these for healthy adults, which is why it is the default here. If you know your body fat percentage, run Katch-McArdle as a cross-check; if the two disagree by more than about 10%, your body composition is far enough from average that the lean-mass equation is likely the better guide. Whichever you use, the multiplier you apply afterwards introduces far more uncertainty than the choice of equation — see the TDEE calculator for why.

Frequently asked questions

What is the difference between BMR and RMR?

BMR is measured under strict laboratory conditions — overnight fast, complete rest, thermoneutral room, no exercise the previous day — while RMR is measured under relaxed conditions and comes out a few percent higher. In practice the terms are used interchangeably, and prediction equations including Mifflin-St Jeor are applied to both. The difference is smaller than the scatter between individuals, so it rarely changes a decision.

Is Mifflin-St Jeor better than Harris-Benedict?

For healthy adults, yes. The Academy of Nutrition and Dietetics' evidence analysis found Mifflin-St Jeor to be the most reliable of the commonly used prediction equations. Harris-Benedict dates from 1918 and its original sample was leaner than the modern population, so it generally returns a higher figure — 66 kcal a day higher for the worked example on this page, about 4.9%. Neither is a measurement.

Should I eat my BMR calories to lose weight?

No. BMR is the energy cost of lying still for twenty-four hours, so eating at it already puts you in a large deficit before any activity is counted. Build the target from total daily expenditure: multiply BMR by an activity factor, then subtract a deliberate deficit. Very low intakes make it hard to hit protein and micronutrient targets and increase the share of weight lost as lean mass.

Why does BMR fall with age?

Mostly because lean mass falls. Adults lose skeletal muscle steadily from around the third decade unless they train against it, and muscle is metabolically more expensive than the fat that tends to replace it. The equation encodes this as a flat −5 kcal per year, which is an average: someone who maintains muscle through resistance training will decline more slowly than the formula predicts.

How accurate is a BMR calculator?

It gives you the average for people who share your sex, age, height and weight, and individuals scatter around that average — mostly because body composition differs at the same weight. Treat the number as a starting point, then validate it against reality: eat at the predicted maintenance for two to three weeks and see whether your weight holds. Real data on your own body beats any equation.

Does muscle really increase BMR much?

Less than gym folklore claims, but measurably. Skeletal muscle at rest is metabolically modest compared with organs such as the liver and brain, so adding a few kilograms of muscle raises resting expenditure by a modest amount rather than transforming it. The larger effect of resistance training on energy balance comes from the training itself and from protecting lean mass during a deficit.

Can I use BMR with body fat percentage instead?

Yes, and it is usually the better choice if you know your body fat. The Katch-McArdle equation is BMR = 370 + 21.6 × lean body mass in kilograms, which ignores fat mass entirely and therefore needs no separate constants for men and women. It fits lean, muscular and very heavy people better than total-weight equations. Estimate lean mass from a circumference or skinfold method first.

Why do men and women have different constants?

Because at the same height, weight and age, men on average carry more skeletal muscle and less fat. The 166 kcal gap between +5 and −161 is what remains after the equation has already accounted for size. If body composition were entered directly — as in Katch-McArdle — the sex term would not be needed at all, which is good evidence that composition is what the constant is standing in for.

References

  • Mifflin MD, St Jeor ST, Hill LA, et al. A new predictive equation for resting energy expenditure in healthy individuals. American Journal of Clinical Nutrition, 1990;51:241–247 — American Journal of Clinical Nutrition
  • Roza AM, Shizgal HM. The Harris Benedict equation reevaluated: resting energy requirements and the body cell mass. American Journal of Clinical Nutrition, 1984;40:168–182 — American Journal of Clinical Nutrition
  • Adult Weight Management Evidence-Based Nutrition Practice Guideline — resting metabolic rate equations — Academy of Nutrition and Dietetics Evidence Analysis Library
  • Dietary Reference Intakes for Energy, Carbohydrate, Fiber, Fat, Fatty Acids, Cholesterol, Protein, and Amino Acids — Institute of Medicine, National Academies Press