Energy
How To Calculate BMR
Basal metabolic rate is the energy your body spends staying alive while you do nothing at all. The number is easy to compute and easy to misuse, because it is deliberately lower than anything you would ever eat.
Quick Answer
BMR = 10w + 6.25h - 5a + s
- w
- Body weight in kilograms
- h
- Height in centimetres
- a
- Age in years
- s
- Sex constant — plus 5 for a male, minus 161 for a female
Multiply weight in kilograms by 10, height in centimetres by 6.25, and age in years by 5, then subtract the age term and add the sex constant: plus 5 for a male, minus 161 for a female. For 70 kg, 175 cm and 30 years the three terms sum to 1643.75, giving a male BMR of 1648.75 kcal a day and a female BMR of 1482.75. Multiply by an activity factor to reach total daily expenditure: 1978.5 sedentary, 2555.5625 with moderate exercise, 2844.09375 on hard daily training.
What Is BMR?
Basal metabolic rate is the energy the body spends on the work it never stops doing: breathing, circulating blood, maintaining temperature, repairing tissue and running the brain. It is measured under strict conditions — awake, motionless, fasted, in a thermally neutral room — because any movement, digestion or shivering adds to the figure. The Mifflin-St Jeor equation estimates it from four inputs: weight in kilograms, height in centimetres, age in years and sex. For 70 kg, 175 cm and 30 years, the estimate is 1648.75 kcal a day for a man and 1482.75 for a woman. It is a prediction, not a reading taken from the body.
The formula is a sum of four pieces, and each one has a job. Weight contributes 10 kcal per kilogram, so our 70 kg subject brings 700. Height contributes 6.25 per centimetre, adding 1093.75 at 175 cm. Age subtracts 5 per year, removing 150 at 30 years. Those three terms total 1643.75, and a sex constant then finishes the equation: plus 5 for a male, minus 161 for a female. Nothing here is a physiological law; every coefficient is a fitted value chosen to make the equation match measured data as closely as it can.
The distinction that matters most is between BMR and total daily energy expenditure, usually shortened to TDEE. BMR is the cost of lying still all day; TDEE is what you actually burn once movement, work, exercise and digestion are added. The link between them is a single multiplier, the activity factor, so TDEE = BMR x activity factor. Our 1648.75 kcal becomes 1978.5 at a sedentary factor of 1.2, 2555.5625 at a moderate 1.55, and 2844.09375 at a hard 1.725. Same resting rate, three very different days.
This is why BMR should not be used directly as a calorie target. It describes a body that is doing nothing, whereas any real person is walking, working, fidgeting and digesting, all of which sit on top of the resting figure. Eating at BMR therefore places you well below your true maintenance, and the gap is often 400 to 800 kcal a day. The number is a starting point for a budget, not the budget itself; treating it as the daily allowance is the single most common error with this calculation. A useful habit is to label BMR as the floor and TDEE as the ceiling, then plan intake somewhere between the two rather than at either extreme.
The activity factors themselves are broad averages, and they carry more uncertainty than the equation does. A factor of 1.2 describes a desk-bound day with little walking; 1.375 adds light exercise one to three times a week; 1.55 covers moderate training three to five times a week; 1.725 assumes hard exercise six or seven days; and 1.9 is reserved for athletes training twice a day. Choosing between 1.2 and 1.55 swings the target by roughly 577 kcal for our example, which is larger than most deliberate deficits. The factor deserves more thought than the formula.
Sex and age enter as constants rather than as measurements, which makes them easy to misplace. The sex constant alone separates the male and female estimates by 166 kcal for identical body data — 1648.75 against 1482.75 — because men tend on average to carry more lean mass. Age subtracts 5 kcal for every year, so a 60-year-old estimate sits 150 kcal below a 30-year-old of the same size. Both constants reflect population averages; an individual can sit well either side of them, and neither is a judgement about the person being measured.
Units are the most frequent source of a wrong answer, because the coefficients are tied to specific ones. Weight must be in kilograms and height in centimetres: the 10 and the 6.25 assume exactly those. Feed in pounds and inches and the two terms go wrong in opposite directions: pounds inflate the weight term by 2.2046226218, while inches shrink the height term by 2.54, so the errors partly cancel and the answer lands at 1828.8460715 where 1648.75 belongs, roughly 11 per cent too high and entirely plausible-looking. One pound is 0.453592 kilograms and one inch is 2.54 centimetres, and the conversion must happen before the formula, never after.
It is worth repeating that the equation predicts rather than measures. True basal metabolic rate is obtained by indirect calorimetry, which analyses the oxygen consumed and carbon dioxide produced while a subject rests under controlled conditions. Compared with that reference, predictive equations typically land within about ten percent for most people, which is 165 kcal either way for our example. Individual variation from muscle mass, genetics, thyroid function and diet history can push the error wider, so the output is a reasonable centre, not a precise reading. Because the equation is cheap, repeatable and needs only a tape measure and a scale, it remains the sensible first estimate even where a laboratory measurement would be tighter.
Finally, the energy equivalents often quoted alongside BMR are approximations too. Roughly 3500 kcal is said to equal one pound of body fat and 7700 kcal one kilogram. Dividing 7700 by a daily deficit gives a crude timeline, but the body does not release fat on a fixed schedule: as weight falls, BMR falls with it, water shifts, and adherence drifts. A 500 kcal deficit is a sensible starting point rather than a guaranteed half-kilogram a week, and the estimate should be revised as the body changes.
Formula
BMR = 10w + 6.25h - 5a + s
The most widely used predictive equation. Ten times the weight in kilograms, plus 6.25 times the height in centimetres, minus five times the age in years, plus a sex constant.
| Symbol | Meaning | Unit | Notes |
|---|---|---|---|
| w | Body weight | kilograms | In kilograms. Pounds must be converted first, or the weight term is inflated by about 2.2 times. |
| h | Height | centimetres | In centimetres. The coefficient 6.25 is tuned to this unit, not to inches. |
| a | Age | years | In whole years. Each year subtracts 5 kcal from the estimate. |
BMR = base + s, where base = 10w + 6.25h - 5a
The same three terms feed both versions; only the constant differs. A male adds 5, a female subtracts 161, a gap of 166 kcal for identical body data.
| Symbol | Meaning | Unit | Notes |
|---|---|---|---|
| base | Weight, height and age terms combined | kcal per day | For 70 kg, 175 cm and 30 years this comes to 1643.75 kcal. |
| s | Sex constant | kcal per day | Plus 5 for a male, minus 161 for a female. It is a fitted constant, not a value judgement. |
TDEE = BMR x activity factor
Multiplying the resting rate by an activity factor gives the energy actually burned in a day. The factor, not the formula, is usually where the error enters.
| Symbol | Meaning | Unit | Notes |
|---|---|---|---|
| AF | Activity factor | dimensionless | 1.2 sedentary, 1.375 light, 1.55 moderate, 1.725 hard, 1.9 athlete. |
| TDEE | Daily energy expenditure | kcal per day | For the default case: 1978.5 sedentary, 2555.5625 moderate, 2844.09375 on hard exercise. |
How To Calculate BMR
- 1
Convert everything to kilograms and centimetres
The coefficients assume metric units, so a weight in pounds and a height in inches must be converted first. One pound is 0.453592 kilograms and one inch is 2.54 centimetres; converting after the calculation, or not at all, is the fastest route to an answer that is confidently wrong.
- 2
Compute the three variable terms
Multiply weight by 10, height by 6.25 and age by 5. For 70 kg, 175 cm and 30 years that gives 700, 1093.75 and 150. Keep the decimals rather than rounding, because the terms are added together and early rounding compounds.
- 3
Add the sex constant
Subtract the age term and then add the constant: plus 5 for a male, minus 161 for a female. The three terms come to 1643.75, so the male estimate is 1648.75 and the female estimate 1482.75 — a 166 kcal gap from the constant alone.
- 4
Scale to daily needs with an activity factor
Multiply the BMR by a factor between 1.2 and 1.9 to reach total daily expenditure. The default case gives 1978.5 sedentary, 2267.03125 light, 2555.5625 moderate, 2844.09375 hard and 3132.625 for an athlete. This is the figure to compare against food intake.
- 5
Sanity-check against expectations
Most adults land between about 1200 and 2000 kcal for BMR, with larger and younger bodies at the top. A result far outside that band usually means a unit error, a misplaced sex constant or a decimal slip. Recomputing the three terms separately localises the mistake quickly.
Examples
Example 1: A 70 kg, 175 cm man aged 30
- Weight
- 70 kg
- Height
- 175 cm
- Age
- 30 years
- Sex
- Male
| Step | Calculation | Result |
|---|---|---|
| Weight term | 10 x 70 | 700 |
| Height term | 6.25 x 175 | 1093.75 |
| Age term | 5 x 30 | 150 |
| Weight, height and age combined | 700 + 1093.75 - 150 | 1643.75 |
| Male BMR after the constant | 1643.75 + 5 | 1648.75 |
Result: 1648.75 kcal a day for a 70 kg, 175 cm man of 30 — the resting rate before any activity is added.
Example 2: The same body data read as female
- Weight
- 70 kg
- Height
- 175 cm
- Age
- 30 years
- Sex
- Female
| Step | Calculation | Result |
|---|---|---|
| Weight, height and age combined | 700 + 1093.75 - 150 | 1643.75 |
| Female BMR after the constant | 1643.75 - 161 | 1482.75 |
| Gap between the two constants | 1648.75 - 1482.75 | 166 |
Result: 1482.75 kcal as a female against 1648.75 as a male — a gap of 166 kcal from the constant alone, with the body data unchanged.
Example 3: Scaling the resting rate to daily needs
- BMR
- 1648.75
- Activity
- sedentary to hard daily exercise
| Step | Calculation | Result |
|---|---|---|
| Sedentary day | 1648.75 x 1.2 | 1978.5 |
| Moderate exercise | 1648.75 x 1.55 | 2555.5625 |
| Hard daily exercise | 1648.75 x 1.725 | 2844.09375 |
Result: 1978.5 kcal sedentary, 2555.5625 with moderate exercise and 2844.09375 on hard daily training — the same BMR, three very different targets.
Calculator
Basal metabolic rate
1,648.75
- The weight, height and age terms before the constant
- 1,643.75
- Daily needs if sedentary
- 1,978.5
- Daily needs with moderate exercise
- 2,555.5625
- Daily needs with hard daily exercise
- 2,844.0938
Values update as you type. This calculator covers the single scenario its formula assumes — see Common Mistakes for what it leaves out.
Prefer a full-width tool? Open the BMR calculator page.
Common Mistakes
Treating BMR as the daily calorie target
BMR is the cost of lying still, so eating at it means eating below maintenance by the whole activity margin, often 400 to 800 kcal. The target should be built from TDEE, with any deficit subtracted from that larger figure.
Picking an activity factor by feel
The factor spans 1.2 to 1.9, which moves our example from 1978.5 to 3132.625 kcal. Guessing high inflates the target and quietly erases the deficit. Match the factor to a typical week, not to a good one, and err low when unsure.
Substituting pounds into a kilogram formula
The 10 and 6.25 coefficients assume kilograms and centimetres. Using 154 pounds in place of 70 kilograms adds roughly 840 kcal to the weight term alone. Convert with 1 lb = 0.453592 kg before the arithmetic, never after.
Getting the age or sex constant wrong
Age subtracts 5 kcal per year, so a decade is 50 kcal, and the sex constant differs by 166 kcal between male and female. Swapping the constant or forgetting the age term shifts the answer with no warning sign. Write the constant down before substituting.
Reading an estimate as a measurement
The equation predicts BMR within roughly ten percent, which is about 165 kcal for the default case. Presenting the output as an exact figure implies a precision the method does not have. Round it, and expect to revise it against real results.
FAQ
What is the difference between BMR and TDEE?
BMR is the energy burned at complete rest, and TDEE is the energy burned across a real day. TDEE is obtained by multiplying BMR by an activity factor of roughly 1.2 to 1.9. For the default example, a BMR of 1648.75 becomes 1978.5 sedentary or 2844.09375 with hard daily exercise.
Should I eat at my BMR to lose weight?
No. BMR describes a body doing nothing, so eating at that level puts you well below maintenance and usually below a sustainable intake. A deficit should be taken from TDEE, not from BMR; subtracting 500 kcal from a sedentary TDEE of 1978.5 gives a far more reasonable 1478.5.
Which activity factor should I choose?
Pick the description that matches a typical week rather than your best one. A desk job with no training is 1.2; light exercise one to three times a week is 1.375; moderate training three to five times is 1.55. When in doubt choose the lower factor, because overestimating activity inflates the calorie target.
How accurate is the Mifflin-St Jeor equation?
For most people it lands within about ten percent of a measured value, which is roughly 165 kcal either way for the default example. Accuracy falls for very muscular or very obese bodies and for people with thyroid conditions. Treat the output as a sensible centre and adjust it against real-world results.
Does BMR change over time?
Yes. It falls with age through the 5 kcal per year term, and it falls further as weight is lost, because a smaller body costs less to run. That is why a deficit that works at the start needs revisiting later. Recomputing BMR after a significant change keeps the target honest, and it explains why weight loss tends to slow even when intake is unchanged.
References
- [1]Wikipedia, Basal metabolic rate — https://en.wikipedia.org/wiki/Basal_metabolic_rate
- [2]Wikipedia, Metabolic equivalent of task — https://en.wikipedia.org/wiki/Metabolic_equivalent_of_task
- [3]Wikipedia, Harris-Benedict equation — https://en.wikipedia.org/wiki/Harris%E2%80%93Benedict_equation