The question provides the variance of a set of 5 values and asks for the standard deviation.
The standard deviation is defined as the square root of the variance.
The formula relating standard deviation ($\sigma$) and variance ($\sigma^2$) is:
$\sigma = \sqrt{\sigma^2}$
Given Variance ($\sigma^2$) = 0.64
Calculate the Standard Deviation ($\sigma$):
Therefore, the standard deviation is 0.8.
Calculate the standard deviation for the following data.
4, 7, 9, 10, 15
Calculate the mean from the following table.
Scores | Frequencies |
0-10 | 2 |
10-20 | 4 |
20-30 | 12 |
30-40 | 21 |
40-50 | 6 |
50-60 | 3 |
60-70 | 2 |
Find the standard deviation of the following data (rounded off to two decimal places).
5, 3, 4, 7
If the standard deviation of a population is 5, what will be its variance?
A. 10
B. 15
C. 25
D. 12.5
The variance of a set of data is 196. Then the standard deviation of the data is.
A. ± 14
B. 14
C. 96
D. 98The variance of a set of data is 144. Then the standard deviation of the data is:
A. ±12
B. 12
C. 44
D. 72