Returns the sample variance (allowing text and logical values).
VARA(number1, number2, ... number30)
number1 to number30 are up to 30 numbers or ranges containing numbers. Logical values and text may also be included.
VARA returns the standard deviation where number1 to number30 are a sample of the entire population.
Logical values are regarded as 1 (TRUE) and 0 (FALSE).
Text values are always regarded as zero.
With N values in the sample, the calculation formula is:
VARA(2, 6, 4)
returns 4.
VARA(B1:B3)
where cells B1, B2, B3 contain red, TRUE, and 2 returns 1, the variance of 0, 1 and 2.
Imagine a company, "Tech Innovations Inc.," wants to analyze the variance in the daily number of new customer sign-ups over the past week to understand the consistency of their growth. They track the number of sign-ups each day.
Here is the data they collected:
Day | Number of New Sign-ups | ||
|---|---|---|---|
A | B | ||
1 | Monday | 15 | |
2 | Tuesday | 18 | |
3 | Wednesday | 22 | |
4 | Thursday | 16 | |
5 | Friday | 19 | |
6 | Saturday | 25 | |
7 | Sunday | 20 |
To calculate the sample variance using the VARA function, you would apply the function to the "Number of New Sign-ups" column.
The VARA function would take the following arguments: VARA(15, 18, 22, 16, 19, 25, 20).
The VARA function would then calculate the sample variance, which in this case is approximately 11.9. This value indicates how spread out the daily sign-up numbers are from the average. A higher variance would suggest more fluctuation in sign-ups, while a lower variance would indicate more consistent growth.
Result for VARA(15, 18, 22, 16, 19, 25, 20):
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