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mifflin st jeor equation female 10 weight + 6.25 height – 5 age -161 authoritative

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Calculate female Basal Metabolic Rate (BMR) and daily calories using the medically validated Mifflin-St Jeor equation. Age 20 (1450 kcal) Age 35 (1375 kcal) Age 50 (1300 kcal) Age 65 (1225 kcal) Age 80 (1150 kcal) The Aging Effect on BMR (Constant Height/Weight: 60kg, 165cm) Age Axis Visual representation of the aging variable inside the […]


Calculate female Basal Metabolic Rate (BMR) and daily calories using the medically validated Mifflin-St Jeor equation.

Age 20 (1450 kcal) Age 35 (1375 kcal) Age 50 (1300 kcal) Age 65 (1225 kcal) Age 80 (1150 kcal) The Aging Effect on BMR (Constant Height/Weight: 60kg, 165cm) Age Axis
Visual representation of the aging variable inside the Mifflin-St Jeor Female Equation.

What is the Mifflin-St Jeor Equation?

The Mifflin-St Jeor Equation Female model is a highly reliable clinical formula used to estimate an individual’s Basal Metabolic Rate (BMR)—the total number of calories your body requires to maintain vital, life-sustaining functions (such as respiration, cellular maintenance, and blood circulation) while at complete rest in a temperate environment.

Understanding your baseline metabolic rate is the absolute cornerstone of any weight loss, muscle gain, or body recomposition program. Once you calculate your BMR using this formula, you can easily project your Total Daily Energy Expenditure (TDEE) and outline a balanced caloric target on our Calorie Calculator.

BMR Science: Mifflin-St Jeor Explained

The Female Mifflin-St Jeor Formula

To calculate BMR for women, the equation processes three key biological metrics—weight, height, and age—using the following formula:

📐 Female Mifflin-St Jeor Equation

$\text{BMR} = 10 \times \text{weight (kg)} + 6.25 \times \text{height (cm)} - 5 \times \text{age (years)} - 161$

Where weight must be entered in kilograms (kg), height in centimeters (cm), and age in years.

For comparison, the formula for men utilizes an identical structure, with the final constant term adjusted to $+5$ rather than $-161$:

$\text{BMR}_{\text{male}} = 10 \times \text{weight (kg)} + 6.25 \times \text{height (cm)} – 5 \times \text{age (years)} + 5$

This $-161$ constant adjustment for women is highly critical. It reflects average biological differences in body composition between sexes, as women naturally possess a higher percentage of essential body fat and less fat-free mass (muscle tissue) than men of equivalent weights and heights.

Step-by-Step Calculation Case Studies

To see how this formula operates, let us walk through two real-world examples:

📝 Case Study 1: The Active Young Professional

Consider a 30-year-old female weighing 60 kg who is 165 cm tall:

$\text{BMR} = (10 \times 60) + (6.25 \times 165) – (5 \times 30) – 161$
$\text{BMR} = 600 + 1031.25 – 150 – 161$
$\text{BMR} = 1320.25\text{ kcal/day}$

Thus, her body requires approximately 1,320 calories per day just to maintain baseline physiological survival at rest.

📝 Case Study 2: The Mature Female

Consider a 60-year-old female weighing 75 kg who is 160 cm tall:

$\text{BMR} = (10 \times 75) + (6.25 \times 160) – (5 \times 60) – 161$
$\text{BMR} = 750 + 1000 – 300 – 161$
$\text{BMR} = 1289\text{ kcal/day}$

Her body requires approximately 1,289 calories per day to sustain basic organ functions.

Scientific Validation: Harris-Benedict vs. Mifflin-St Jeor

First published in 1990 by researchers **Mifflin, St Jeor, et al.** in *The American Journal of Clinical Nutrition*, this formula was developed to update the older **Harris-Benedict Equation** (originally established in 1918 and revised in 1984).

Multiple peer-reviewed clinical validation studies have shown that the Mifflin-St Jeor equation predicts resting energy expenditure (REE) within $\pm 10\%$ of measured values. It has proven to be significantly more accurate than the Harris-Benedict equation for modern, diverse populations, particularly in cases of higher relative body fat indexes, making it the preferred standard for clinical dietitians worldwide.

Calculating Total Daily Energy Expenditure (TDEE)

Your BMR only accounts for survival at rest. To find your actual daily calorie needs, you must multiply your BMR by an Activity Multiplier (Physical Activity Level or PAL):

Activity Level Physical Activity Profile TDEE Multiplier Formula
Sedentary Desk job, little to no exercise $\text{TDEE} = \text{BMR} \times 1.2$
Lightly Active Light exercise 1–3 days/week $\text{TDEE} = \text{BMR} \times 1.375$
Moderately Active Moderate exercise 3–5 days/week $\text{TDEE} = \text{BMR} \times 1.55$
Very Active Hard exercise 6–7 days/week $\text{TDEE} = \text{BMR} \times 1.725$
Extremely Active Heavy physical job or twice-daily sports $\text{TDEE} = \text{BMR} \times 1.9$

How to Use BMR to Manage Weight

Once you determine your TDEE, you can adjust your calorie intake to target your weight goals:

  • Weight Loss (Caloric Deficit): Consume 300 to 500 calories *below* your TDEE. This directs your body to burn stored body fat for energy.
  • Weight Gain (Caloric Surplus): Consume 300 to 500 calories *above* your TDEE to support healthy weight gain or muscle mass development.
  • Weight Maintenance: Match your daily caloric intake directly to your TDEE.

🔗 Related Fitness & Nutrition Calculators

💡 Expert BMR Tips

  • Remember to convert your weight to kilograms ($1\text{ lb} = 0.453592\text{ kg}$) and your height to centimeters ($1\text{ inch} = 2.54\text{ cm}$) before executing calculations manually.
  • To prevent your body from burning lean muscle tissue during a fat-loss phase, make sure you maintain a high protein intake. You can estimate your exact protein targets on our Macro Calculator.
  • Assess your calorie limits regularly. As you lose weight, your BMR naturally decreases because a smaller body requires less baseline energy to function.

Frequently Asked Questions about Mifflin-St Jeor

How does the female Mifflin-St Jeor equation work?

The female Mifflin-St Jeor formula calculates Basal Metabolic Rate (BMR) by multiplying your weight in kilograms by 10, adding your height in centimeters multiplied by 6.25, subtracting your age multiplied by 5, and subtracting a final gender-constant value of 161.

Why is 161 subtracted in the female BMR formula?

Subtracting 161 in the female BMR formula adjusts for natural differences in body composition between sexes. Women generally possess a higher ratio of essential body fat and less skeletal muscle tissue (fat-free mass) than men of equivalent size, which reduces their resting daily caloric requirements.

How accurate is the Mifflin-St Jeor equation for women?

Clinical validation studies show that the Mifflin-St Jeor equation is highly accurate, predicting actual resting energy expenditure within 10% of measured values. It has been proven to be significantly more reliable than the older Harris-Benedict formula for modern diverse populations.

CalculatorzKit Team
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