RMR Calculator
A 42 year old man at 90 kg and 175 cm burns about 1,789 calories at rest, from the Mifflin-St Jeor equation. Enter your measurements, add a body fat reading if you have one, and the calculator returns three published resting estimates side by side plus the spread between them.
Resting metabolic rate: the calories your body burns lying still. Body fat is optional and only feeds the Cunningham estimate.
| Resting metabolic rate | |
| Harris-Benedict revised, 1984 | |
| Cunningham, from lean mass | |
| Lean body mass | |
| Calories per hour at rest | |
| Spread across estimates | |
Resting burn is what you spend before any walking, work or exercise, so a full day of eating usually sits above this number rather than at it. Health agencies put a common weight loss floor near 1,200 calories a day for women and 1,500 for men, below the resting burn of most adults. All calculations run in your browser, and nothing you type is uploaded or stored.
Estimate the calories your body burns at rest with three published equations, including a lean mass option, and see how far apart they land.
Key takeaways
- Resting metabolic rate covers 60 to 70 percent of the calories a sedentary adult burns in a day
- Mifflin-St Jeor reads 1,789 calories for a 90 kg man of 175 cm at age 42
- Harris-Benedict revised puts the same man at 1,895, a 6 percent gap on the same inputs
- Cunningham trades height and age for lean mass: 500 + 22 x kilograms of lean body mass
- Resting burn is a floor for the day, never a target to eat down to
On this page
- Resting metabolic rate, and how it sits next to BMR
- The three equations behind the number
- Worked example: a 90 kg man at 175 cm, age 42
- Worked example: a 58 kg woman at 160 cm, age 28
- Choosing one number from three
- What moves resting burn up or down
- Using the number without fooling yourself
- Neighboring tools for the rest of the day
Resting metabolic rate, and how it sits next to BMR
Resting metabolic rate is the energy your body spends keeping itself alive while you do nothing: breathing, pumping blood, holding body temperature, repairing tissue and running the brain. It is measured with indirect calorimetry, a hood or mouthpiece that tracks the oxygen you take in and the carbon dioxide you give off, after a period of quiet rest.
Basal metabolic rate is the stricter cousin, and the two are measured under different rules.
| Condition | Basal (BMR) | Resting (RMR) |
|---|---|---|
| Fasting | 12 hours or more | 3 to 4 hours |
| State | Asleep, or just woken | Awake, lying still |
| Rest before the test | A full night in the lab | 20 to 30 minutes |
| Room | Dark and thermoneutral | Quiet, comfortable |
| Typical result | Lower | About 10 percent higher |
Resting values come out roughly 10 percent above basal ones, mostly because the body never reaches the deeper shutdown of sleep in a short protocol. Most consumer calculators, this one included, run equations fitted on resting measurements and label the output as either BMR or RMR. The number is a resting estimate whichever word sits on the label.
Size puts the figure in context: for a typical sedentary adult, resting burn accounts for 60 to 70 percent of the day's total calories. Movement, digestion and deliberate exercise split the rest. That share is why resting burn gets so much attention in weight planning, and also why it explains less of the daily total than people expect.
The three equations behind the number
The calculator runs three published estimates and shows all of them at once. Each was fitted on a different group of people, which is why they disagree by a hundred calories or more on identical inputs.
| Equation | Inputs | What it was built on | Man, 90 kg, 175 cm, 42 |
|---|---|---|---|
| Mifflin-St Jeor, 1990 | Weight, height, age, sex | 498 healthy adults, indirect calorimetry | 1,789 |
| Harris-Benedict revised, 1984 | Weight, height, age, sex | Recalibration of the 1919 original | 1,895 |
| Cunningham, 1980 | Lean body mass | Athletes and lean adults | 2,084 at 20 percent fat |
The Mifflin-St Jeor equation reads 10 times weight in kilograms, plus 6.25 times height in centimeters, minus 5 times age, plus 5 for men or minus 161 for women. The 1990 paper in the American Journal of Clinical Nutrition fitted it on 498 adults, half of them with obesity, and its simplified sex-specific form held the same predictive power as the full regression. Dietitians adopted it because it beat the older Harris-Benedict equation in later validation work and needs only four inputs.
Harris-Benedict revised comes from the 1984 recalibration by Roza and Shizgal, which kept the 1919 shape but refitted the coefficients on a larger modern sample; the paper reports a precision of about plus or minus 14 percent on resting expenditure in well nourished adults. The Cunningham equation takes a different route and asks for lean body mass: 500 plus 22 times lean kilograms. It fits athletes and lean dieters better than weight-based equations, because a 95 kg person at 12 percent fat and a 95 kg person at 35 percent fat burns far less at rest.
Worked example: a 90 kg man at 175 cm, age 42
Take the default inputs. Mifflin-St Jeor builds the estimate in three pieces: 10 x 90 = 900 from body weight, 6.25 x 175 = 1,094 from height, and 5 x 42 = 210 removed for age. Adding the male constant of 5 gives 900 + 1,094 - 210 + 5 = 1,789 calories.
Harris-Benedict revised on the same man: 88.4 + 13.4 x 90 + 4.8 x 175 - 5.7 x 42 = 88.4 + 1,206 + 840 - 238.4 = 1,895 calories. The two equations sit about 106 calories apart on identical inputs, roughly 6 percent, which is the usual size of the gap between them.
Cunningham needs a body fat figure. At 20 percent fat, lean mass is 90 x 0.8 = 72 kg, and the estimate is 500 + 22 x 72 = 2,084 calories. That lands about 295 calories above Mifflin, or 16 percent, and the direction is expected: a man carrying 72 kg of lean tissue is more muscular than the average subject in a 1990 weight-based sample, so an equation keyed to lean mass reads higher.
The widest spread here is 2,084 - 1,789 = 295 calories. Over a month of identical eating, that gap is about 8,800 calories, close to a kilogram of body weight. The number you pick matters less than knowing the band you are working inside.
Worked example: a 58 kg woman at 160 cm, age 28
For the female example, the weight term is 10 x 58, which gives 580 calories; the height term is 6.25 x 160, or 1,000 calories; and the age term removes 5 x 28, or 140. Subtracting the female constant of 161 gives 580 + 1,000 - 140 - 161 = 1,279 calories.
Harris-Benedict revised gives 447.6 + 9.2 x 58 + 3.1 x 160 - 4.3 x 28 = 447.6 + 534 + 496 - 120.2 = 1,357 calories, a 78 calorie difference from Mifflin. At 26 percent body fat, lean mass is 58 x 0.74 = 42.9 kg, and Cunningham returns 500 + 22 x 42.9 = 1,444 calories. The full spread here is 1,444 - 1,279 = 165 calories.
Notice which equation moved. Cunningham jumped to the top of the range even though this woman carries less lean mass than the man in the previous example, because 22 calories per lean kilogram is a steeper coefficient than the weight-based equations imply for someone at a moderate body fat level. For a lean endurance athlete the same equation tends to land closer to measured values; for someone at 40 percent fat it can overshoot, since adipose tissue still burns a little energy that a lean-mass-only equation ignores.
Choosing one number from three
When the estimates disagree, the practical order is simple. Start with Mifflin-St Jeor unless you have a reason to leave it. It was fitted on the widest modern sample, it is the equation the Academy of Nutrition and Dietetics has pointed to for adults with and without obesity, and its typical error in validation studies runs within 10 percent of measured resting burn.
Move to Cunningham when you have a credible body fat measurement and a reason to think lean mass is unusual for your weight: a lifter at 12 percent fat, a rower, someone who has lost a lot of weight and kept most of the muscle. Move to Harris-Benedict only for continuity with older material, since most clinical formulas written before 1990 assume it.
Any of the three is an estimate, not a measurement. Published validation work puts individual error at plus or minus 10 to 15 percent for all of them, which on a 1,789 calorie estimate is a band of about 180 calories in either direction. That band is wider than the gap between the equations, so treat the differences between rows as noise around a real range and check the range against the scale over two to three weeks.
What moves resting burn up or down
Body composition dominates. Muscle and organ tissue burn far more at rest than fat does, and Cunningham's 22 calories per lean kilogram captures that. Two people at the same weight can differ by 200 calories of resting burn purely on fat-free mass, which is why weight alone is a rough stand-in.
| Factor | Direction and rough size | Where it shows up |
|---|---|---|
| Lean body mass | About 22 calories per extra kilogram | Cunningham term |
| Age | About 5 calories a year lower in Mifflin | Age term |
| Body size | 10 calories per kilogram, plus height | Weight and height terms |
| Thyroid disease | Clinically meaningful shifts in either direction | Not modeled by any equation here |
| Extended dieting | Measured burn can fall 5 to 15 percent below prediction | Adaptive thermogenesis |
Age is the factor people overrate. The Mifflin term removes 5 calories per year, so a decade costs about 50 calories of resting burn, roughly half a tablespoon of butter. Thyroid status matters far more per unit of change, and so does a long diet: metabolic adaptation during prolonged restriction has been measured at 5 to 15 percent below what equations predict, and it partly reverses when intake returns to maintenance.
Fevers, pregnancy and some medications shift the number as well. A fever raises metabolic rate measurably per degree, pregnancy adds several hundred calories a day by the third trimester, and beta blockers and corticosteroids move it in opposite directions. None of these are inputs in a four-variable equation, so a formula result during any of them is a starting point at best.
Using the number without fooling yourself
Resting burn is the floor your day stands on, not a calorie target. Eating at exactly your resting rate leaves no room for the walking, standing, cooking and stair climbing that a normal day contains, which is why intake plans built on RMR alone tend to crash within a month.
The published floor guidance points the same way. Weight loss plans from the National Institutes of Health rarely go below 1,200 calories a day for women or 1,500 for men, and those floors sit at or under the resting burn of most adults. A 1,789 calorie resting estimate with a 500 calorie deficit lands near 1,930 to 2,130 calories of intake once light activity is counted, not 1,289.
Two habits make the estimate useful. First, anchor it to a two week weight trend rather than a single morning weigh in, since day to day water shifts can hide 1 to 2 kg of real change. Second, recount the inputs when your weight moves more than 5 kg, because every equation here reads weight directly and a stale number drifts with it. The NIDDK weight management pages cover the surrounding habits, and the Harvard Nutrition Source sets out what a healthy weight range means without pretending one number settles it.
This is an estimate for planning, not medical advice. A diagnosed thyroid condition, an eating disorder history or a clinical nutrition question belongs with a doctor or registered dietitian, who can order a measured test rather than a prediction.
Neighboring tools for the rest of the day
Resting burn is one slice of daily energy, and the pages that cover the other slices sit next to this one. The BMR calculator runs the basal framing with a side by side equation comparison, and the TDEE calculator multiplies a resting estimate by activity to reach a daily total. From there the calorie deficit calculator turns a daily gap into a timeline, while the body fat calculator and the lean body mass calculator supply the composition numbers that feed Cunningham. For a target weight rather than a calorie number, the ideal weight calculator covers the range question.
Frequently asked questions
What is the difference between RMR and BMR?
BMR is measured under strict lab conditions: overnight fast, sleep, neutral temperature. RMR is measured after a shorter rest and lands roughly 10 percent higher. Most calculators use the same equations for both labels.
What is the RMR of a 90 kg man?
About 1,789 calories at 175 cm and age 42 by Mifflin-St Jeor, 1,895 by Harris-Benedict revised, and 2,084 by Cunningham if he carries 20 percent body fat.
Which RMR equation is most accurate?
Mifflin-St Jeor for most adults, with typical error inside 10 percent in validation studies. Cunningham wins for lean, muscular people who know their body fat, and Harris-Benedict revised is the legacy option.
What is the Cunningham equation?
RMR = 500 + 22 x lean body mass in kilograms. At 72 kg of lean mass that gives 500 + 22 x 72 = 2,084 calories, higher than weight-based formulas for a muscular person.
How many calories should I eat below my RMR?
None. Resting burn is a floor, not a ceiling to cut under. Plans that drop intake below resting needs are hard to sustain, and published guidance keeps women at or above 1,200 calories and men at or above 1,500.
Why do the three equations disagree by 150 calories?
They were fitted on different populations with different variables. Mifflin and Harris-Benedict use weight, height, age and sex; Cunningham uses lean mass only. A 150 calorie spread is about 8 percent of a 1,800 calorie estimate.
Does building muscle raise resting metabolic rate?
Yes, at roughly 22 calories per kilogram of lean mass per day in the Cunningham model. Adding 3 kg of muscle moves the estimate by about 66 calories, which is real but smaller than most fat loss marketing claims.
How much does age lower RMR?
About 5 calories a year in the Mifflin equation, or 50 calories a decade. Much of the apparent decline comes from losing lean mass rather than from age itself.
Can I use RMR to plan a diet?
As an anchor only. Multiply it by an activity factor to reach a daily total, then set a deficit of 300 to 500 calories from that total. Eating at resting burn leaves no room for normal movement.
How accurate is a predicted RMR compared with a metabolic test?
Predicted values land within 10 to 15 percent of indirect calorimetry for most people, which is 150 to 250 calories on a typical estimate. A measured test costs 50 to 150 dollars and removes the guesswork.
Do I need my body fat percentage for this calculator?
No. Mifflin-St Jeor and Harris-Benedict revised work from weight, height, age and sex alone. Body fat only unlocks the Cunningham row, which matters most for lean and athletic users.
Does a slow metabolism explain weight gain?
Rarely on its own. Resting burn varies about 200 calories between people of the same size, while a daily surplus of 200 calories adds up to roughly 9 kg over a year, so intake and movement usually carry the explanation.
Spotted a wrong number or a broken result?
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