BMI Z-Score Equation:
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The BMI z-score (standard deviation score) indicates how many units of standard deviation a child's BMI is above or below the average BMI for their age and gender. It's used to determine BMI percentile in growth charts.
The calculator uses the z-score equation:
Where:
Explanation: The z-score shows how far and in what direction the child's BMI deviates from the population mean, converted to standard deviation units.
Details: BMI percentile is the most common indicator to assess size and growth patterns in children. It helps identify underweight (<5th percentile), healthy weight (5th-85th), overweight (85th-95th), and obesity (≥95th).
Tips: Enter the child's BMI (calculated as weight in kg divided by height in meters squared), the median BMI (M) for their exact age and gender from CDC/WHO growth charts, and the corresponding standard deviation (S).
Q1: Where can I find M and S values?
A: CDC growth charts provide LMS values (L=skewness, M=median, S=variation) for each age and gender.
Q2: How does z-score relate to percentile?
A: Z-score of 0 = 50th percentile, +1 = ~84th, +2 = ~98th, -1 = ~16th, -2 = ~2nd percentile.
Q3: Why use z-scores instead of percentiles?
A: Z-scores are better for statistical calculations and tracking changes in extreme BMI values (>97th or <3rd percentiles).
Q4: What's the age range for this method?
A: Typically used for children and adolescents aged 2-20 years.
Q5: How often should BMI be monitored?
A: For children, BMI should be calculated and plotted at least annually, more frequently if tracking growth concerns.