STDEV measures how spread out your values are from the average. A low result means values cluster tightly; a high result means they vary widely.
STDEV calculates the standard deviation of a sample — a measure of how spread out values are from their mean. A low standard deviation means values cluster closely around the average. A high one means they are scattered widely. Used in quality control, finance, performance analysis, and academic research.
=STDEV(number1, [number2], ...)| Argument | Description |
|---|---|
| =STDEV(number1, [number2], ...) | |
| number1 required | The first value or range. Usually a range like B2:B100. |
| [number2] ... optional | Additional ranges. Up to 255 arguments. |
=STDEV(B2:B100)Measures spread in a sample dataset.
=IF(ABS(B2-AVERAGE(B$2:B$100))>2*STDEV(B$2:B$100),"Outlier","")Identifies statistical outliers (Z-score method).
=STDEV(B2:B100)/AVERAGE(B2:B100)Normalises spread — useful for comparing variability across different scales.
=AVERAGE(B2:B100)+3*STDEV(B2:B100)Upper control limit — values above this trigger a quality review.
=STDEV(C2:C13)*SQRT(12)Monthly STDEV annualised by multiplying by square root of 12.
In quality control, standard deviation tells you how consistent a process is. A manufacturing line producing components with low standard deviation is a consistent, reliable process. High standard deviation means variability — some components are too large, some too small. The goal in quality management is to reduce standard deviation, not just hit a target average.
In finance, standard deviation of returns is the most common measure of investment risk. A portfolio with a standard deviation of 20% is riskier (more volatile) than one with 10%. The Sharpe ratio — (return - risk free rate) / standard deviation — uses STDEV as its risk measure. Higher Sharpe ratio means better return per unit of risk.
The 68-95-99.7 rule is useful for interpreting STDEV results. In a normal distribution, 68% of values fall within one standard deviation of the mean, 95% within two, and 99.7% within three. Values beyond three standard deviations are statistically unusual — they warrant investigation as outliers or errors.
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