BODY FAT % AND YOUR BMI
Body Fat Percentage and Your BMI is an estimate of the fraction of the total body mass that is adipose tissue (or referred to as Fat Mass), as opposed to lean body mass (muscle, bone, organ tissue, blood, and everything else) or referred to as Fat Free Mass.
This index is often used as a means to monitor progress during a diet or as a measure of physical fitness for certain sports, such as body building. It is more accurate as a measure of excess body weight than body mass index (BMI) since it differentiates between the weight of muscle mass and that of the fat mass while BMI lump all masses into one figure. However, its popularity is less than BMI because equipment required to perform the body fat percentage is not readily available and skills are required to perform the measurement. Even when measured by a skillful person, there are factors that contribute to a significant margin of error.
Total body fat percentage consists of essential fat and storage fat. Essential fat is that amount necessary for maintenance of life and reproductive functions. The percentage for women is greater than that for men, due to the demands of childbearing and other hormonal functions. Essential fat is 2-5% in men, and 10-13% in women. Storage fat consists of fat accumulation in adipose tissue, part of which protects internal organs in the chest and abdomen. Again, women have slightly more than men. The minimum recommended total body fat percentage exceeds the essential fat percentage value reported above.
Some body fat percentage levels are more culturally valued than others, and some are related to better health or improved athletic performance.
According to Thomas A. Owens, M.D. (Departments of Internal Medicine and Pediatrics, Duke University Medical Center, Durham, NC), body fat percentage is categorized as follows:
Recommended amount for Men 13-17%
According to Health Check Systems,The American Council on Exercise has categorized ranges of body fat percentages as follows:
Note that the essential fat values in the chart above are lower than the recommended minimum body fat percentage levels. A small amount of storage fat is required to be as fuel for the body in time of need. It is unclear whether falling in a particular category of these body fat percentages is better for your health than any other, but there are definitely enhancements in athletic performance as you near the ideal body fat percentage range for your particular sport. The leanest athletes, bodybuilders, typically compete at levels of about 5-8% for men, and 10-15% for women. Getting to this level usually requires specific and carefully monitored variations in sodium and fluid intakes. It can be dangerous to maintain a body fat percentage at the low end of this range for more than a few days or a few hours.
Dual energy X-ray absorptiometry
There are several more complicated procedures that more accurately determine body fat percentage. Some, referred to as multicompartment models, can include DXA measurement of bone, plus independent measures of body water (using the dilution principle with isotopically labeled water) and body volume (either by water displacement or air plethysmography). Various other components may be independently measured, such as total body potassium.
In addition, the most refined method, in-vivo neutron activation, can quantify all the elements of the body and use mathematical relations among the measured elements in the different components of the body (fat, water, protein, etc.) to develop simultaneous equations to estimate total body composition, including body fat. This is the most accurate method. You can also use many other methods to calculate body fat percentage.
Body Average Density Measurement
Since fat tissue has a lower density than muscles and bones, it is possible to estimate the fat content. This estimate is distorted by the fact that muscles and bones have different densities: for a person with a more-than-average amount of bone tissue, the estimate will be too low. However, this method gives highly reproducible results for individual persons (' 1%), unlike the methods discussed below, which can have an error up to '10%. The body fat percentage is commonly calculated from one of two formulas:
' Brozek formula: BF = (4.57/ρ − 4.142) ' 100
One way to determine body density is by hydrostatic weighing, which refers to measuring the apparent weight of a subject under water, with all air expelled from the lungs. This procedure is normally carried out in laboratories with special equipment.
The weight that is thus found will be equivalent to the body's weight in air, minus the weight of the volume of water which that object displaces. The following formula can be used to compute the relative density of a body: its density relative to the liquid in which it is immersed, based on its weight in that liquid:
where ρr is relative density, W is the weight of the body, and Wi is the apparent immersed weight of the body. Absolute density is then determined from the relative density, and the density of the liquid. Because the density of water is very close to one, when density is computed relative to water, for many purposes it may be treated as absolute density.
Note that it is unnecessary to actually weigh a body under water in order to determine its volume, density or, for that matter, its weight under water. Volume can be easily determined by measuring how much water is displaced by sumberging that body. For a human body, a vertical tank which has a uniform cross-section-area, such as a cylinder or prism, can be used. As the subject submerges and expels air from the lungs, the rise in the water level is measured. The water level rise, together with the interior dimensions of the tank, determine the displaced volume. Nevertheless, the equipment to actually weigh people under water exists, and some organizations, such as universities and major fitness centers, have it.
It is also possible to obtain an estimate of body density without directly measuring under water weight, and without directly measuring water displacement, either. What is required is a swimming pool or other tank where the subject can be fully immersed. The idea is to balance the body with a buyoant floatation device of a suitable mass and volume, such that the body plus floatation device neither sink nor float. The viability of this method rests in choosing a floatation device which has some convenient attribute that makes it possible to determine its volume easily: it is small, regularly shaped, and perhaps manufactured to a specific volume. From the volume and mass of the balancing floatation device, and the mass of the body, the volume and density of the body can be determined.
A person who neither floats nor sinks with empty lungs in a water would have a density of approximately 1 kg/L (the density of water) and an estimated body fat percentage of 43% (Brozek) or 45% (Siri), which would be extremely obese. Persons with a lower body fat percentage would need to hold some kind of floatation device, such as an empty bottle, in order to keep from sinking. If the floatation device has mass m and volume v, and the person has a mass M, then his or her density is where ρw is the density of water [0.99780 kg/L at 22 'C (72 'F)]. For example, a person weighing 80 kg needs to hold a floater with a volume of 4.5 L and a mass of 0.5 kg has a density of 1.05 kg/L and hence a body fat percentage of 21%. Note that both the Brozek and Siri formulas are claimed to give systematically too high body fat percentages.
A simpler version of the above formula can be derived by making two assumptions, and one small algebraic change. Firstly, the density of water can be taken to be 1 kg/L, which is more than accurate enough for the purposes. Secondly, the mass of light floation device such as an empty plastic bottle is tiny and so the m / M term is negligible: if this assumption is invalid, it can easily be compensated for, as described below. Thirdly, the numerator and denominator can be multiplied by M, finally yielding.
Note the similarity of this formula to that given earlier for relative density, except that masses are substituted for weights. The v term also represents mass: the mass of water that was displaced by the floatation device to compensate the weight of the body in the liquid. That mass is actually ρwv where ρw was taken to be one.
For example, an 80 kg person holding a 4 L floater of negligible mass has a density of 80/76 or about 1.05. Note that this is the same result as with the 4.5 L floater weighing 0.5 kg, using the more complicated formula. The reason is that if the floater has non-negligible mass, this mass can simply be subtracted from its volume to obtain an effective volume. An 8 L floater weighing 4 kg provides the same buyoancy as a 4 L floater of negligible mass. It can be visualized as a 8 L volume that is half-filled with water. The half that is filled with water can be removed from consideration.
For the above reasons, a light bottle partially filled with air makes a convenient floater, since the amount of air in it can be adjusted yet accurately measured. The measurement begins with a bottle completely filled with water. Some of the water is poured out into a collecting container, the bottle is sealed, and the subject is asked to perform a submersion, air expelled from the lungs, using that bottle as a floater. If the subject sinks, a small amount of water is removed from the bottle into the collecting container, and the experiment is repeated. If the subject floats, some water is returned from the collecting container to the bottle. When the subject finally achieves buoyancy equal to his or her weight (neither floats nor sinks), the amount of air in the bottle is determined by measuring how much water was poured into the collecting container, and the formula can be applied, where the variable v is taken to be the volume of air in the bottle.
Bioelectrical Impedance Analysis
Fat-free mass (muscles) is a good conductor as it contains a large amount of water (approximately 73%) and electrolytes, unlike fat which is anhydrous and a poor conductor of electrical current. Factors that affect the accuracy and precision of this method include instrumentation, subject factors, technician skill, and the prediction equation formulated to estimate the Fat Free Mass. Criticism of this methodology is based on where the conductors are placed on the body; typically they are placed on the feet, with the current sent up one leg, across the abdomen and down the other leg.
As technician error is minor, factors such as eating, drinking and exercising must be controlled since hydration level is an important source of error in determining the flow of the electrical current to estimate body fat. As men and women store fat differently around the abdomen and thigh region, the results can be less accurate as a measure of total body fat percentage. Another variable that can affect the amount of body fat this test measures is the amount of liquid an individual has consumed before the test. As electricity travels more easily through water, a person who has consumed a large amount of water before the test will measure as a lower body fat percentage. Less water will increase the percentage of body fat.
Bioelectrical impedance analysis is available in a laboratory, or for home use in the form of body fat scales and hand held body fat analyzers.
The accuracy of these estimates is more dependent on a person's unique body fat distribution than on the number of sites measured. As well, it is of utmost importance to test in a precise location with a fixed pressure. Although it may not give an accurate reading of real body fat percentage, it is a reliable measure of body composition change over a period of time, provided the test is carried out by the same person with the same technique. Body fat calipers can be purchased inexpensively in fitness stores or online, and there are several websites which can calculate the results for you online with your inputted values.