Basal Metabolic Rate (BMR) and How to Calculate It
Basal Metabolic Rate (BMR) is an important factor that plays a crucial role in understanding your basic calorie needs. Calculating BMR is a fundamental step for weight loss or maintaining a healthy weight. In this article, we will take a look at the concept of BMR and how to calculate it, as well as the importance of knowing your BMR level.
What is Basal Metabolic Rate (BMR)?
Basal Metabolic Rate (BMR) represents the calories your body needs to perform its vital functions while at complete rest. This is related to the energy required to support basic bodily processes such as breathing, blood circulation, and cell maintenance. BMR can vary from person to person based on factors like age, gender, weight, and height.
The Importance of Basal Metabolic Rate for Health
Knowing your BMR is an initial step in determining your daily calorie needs. BMR can be used as a starting point to calculate the calories you need daily. This calculation helps determine how many calories you should consume to maintain your current weight or achieve weight loss goals safely.
How Does Basal Metabolic Rate Affect Weight Loss?
To achieve weight loss, you need to create a calorie deficit, which is the difference between the calories you consume and those your body needs. When you know your BMR, you can calculate the calories you need to consume.
How to Calculate Basal Metabolic Rate (BMR)
We use 7 different equations in this calculator to calculate Basal Metabolic Rate as shown below:
Harris-Benedict Equation (Original):The original Harris-Benedict formula is one of the most commonly used formulas online to calculate your daily energy needs. However, it is also one of the least accurate formulas.
Calculated as follows:- Males: 66.4730 + (13.7516 x weight [kg]) + (5.0033 x height [cm]) - (6.7550 x age)
- Females: 655.0955 + (9.5634 x weight [kg]) + (1.8496 x height [cm]) - (4.6756 x age)
Harris Benedict Equation (Revised):In 1984, the Harris-Benedict formula was revised by Roza and Shizgal. A larger research group was used in this modification.
Calculated as follows:- Males: 88.362 + (13.397 x weight [kg]) + (4.799 x height [cm]) - (5.677 x age)
- Females: 447.593 + (9.247 x weight [kg]) + (3.098 x height [cm]) - (4.33 x age)
Mifflin-St Jeor:In 1990, the Mifflin-St Jeor equation was introduced. In 2005, the American Dietetic Association (ADA) compared the basal metabolic rate equations of Harris-Benedict, Mifflin-St Jeor, Owen, and the World Health Organization/Food and Agriculture Organization/United Nations University (WHO/FAO/UNU) and found that the Mifflin-St Jeor equation is the most accurate, predicting basal metabolic rate with an accuracy of up to 10% of measured values.
Calculated as follows:- Males: (9.99 x weight [kg]) + (6.25 x height [cm]) - (4.92 x age) + 5
- Females: (9.99 x weight [kg]) + (6.25 x height [cm]) - (4.92 x age) - 161
Schofield:The Schofield equation was published in 1985 and was used by the Food and Agriculture Organization/World Health Organization/United Nations University (FAO/WHO/UNU) and others. However, there was a disproportionately high number of participants in the dataset who were Italian men with higher basal metabolic rates on average. This unfairly influenced the results for other populations.
Calculated as follows:Males:|
0-3 | 61.0 x weight [kg] - 33.7 |
3-10 | 23.3 x weight [kg] + 514 |
10-18 | 18.4 x weight [kg] + 581 |
18-30 | 16.0 x weight [kg] + 545 |
30-60 | 14.2 x weight [kg] + 593 |
60+ | 13.5 x weight [kg] + 514 |
Females:|
0-3 | 58.317 x weight [kg] - 31.1 |
3-10 | 20.315 x weight [kg] + 485.9 |
10-18 | 13.384 x weight [kg] + 692.6 |
18-30 | 14.818 x weight [kg] + 486.6 |
30-60 | 8.126 x weight [kg] + 845.6 |
60+ | 9.082 x weight [kg] + 658.5 |
Oxford:As shown by the equation mentioned earlier, the reliability of the Schofield equation has been proven unreliable for many individuals. Therefore, a new series of equations was developed in 2005, known for relying on a database containing 10,552 basal metabolic rate values, including a more diverse group of study participants.
Calculated as follows:Males:|
0-3 | 61.0 x weight [kg] - 33.7 |
3-10 | 23.3 x weight [kg] + 514 |
10-18 | 18.4 x weight [kg] + 581 |
18-30 | 16.0 x weight [kg] + 545 |
30-60 | 14.2 x weight [kg] + 593 |
60+ | 13.5 x weight [kg] + 514 |
Females:|
0-3 | 58.9 x Weight [kg] - 23.1 |
3-10 | 20.1 x Weight [kg] + 507 |
10-18 | 11.1 x Weight [kg] + 761 |
18-30 | 13.1 x Weight [kg] + 558 |
30-60 | 9.74 x Weight [kg] + 694 |
60+ | 10.1 x Weight [kg] + 569 |
Katch-McArdle:Both the Katch-McArdle and Cunningham equations use lean body mass to estimate basal metabolic rate at rest. If you know your body fat percentage, you can calculate lean body mass using the following formula: (1 - body fat percentage / 100) × weight. Please note that in the above basal metabolic rate/resting metabolic rate calculator, lean body mass is automatically calculated using the power formula if body fat percentage is not provided.
Calculated as follows:- 370 + (21.6 x Lean Body Mass [kg])
Cunningham:The Cunningham equation is more accurate for highly athletic individuals.
Calculated as follows:- 500 + (22 x Lean Body Mass [kg])
Some Key Benefits of Calculating BMR Include
- Determining your basic nutritional needs: Calculating BMR helps you estimate the basic calories your body needs to maintain its fundamental functions. This means you can determine the amount of energy you need daily based on these basic numbers.
- Planning your diet according to goals: If you aim to gain or lose weight, you can use BMR as a basis to calculate the number of calories needed to achieve these goals. Increasing calories can help you gain weight, while reducing them can help you lose weight.
- Planning exercises and physical activity: BMR can be used to determine the number of calories you can burn during exercise and physical activity. This can help you plan your exercise schedule and choose suitable activities to achieve your health and fitness goals.