The standard deviation, or SD, measures the amount of variability or dispersion for a data set, while the standard error of the mean, or SEM, to estimate the sample mean from the data, probably from the true mathematical expectation. Family always smaller than the SD.
The formula for SEM is the standard deviation divided by the square root of the sample size. The formula for SD requires several steps.
Sam describes how the exact middle of the sample and not. As the sample size of data becomes larger, Sam reduced compared with SD. With increasing sample size, which is not known more specifically. In contrast to the increased sample size also provides a more specific measure of diabetes. However, DM may be more or less depending on the dispersion of the additional data added to the sample.
SD is a measure of volatility and can be used as a measure of risk investment. Assets with higher prices have higher SD than assets with lower prices. SD can be used to measure the importance of the movement of the asset price. Assuming a normal distribution, about 68% of the daily price changes within one SD of mean approximately 95% of the daily price changes within two SDS of the average.