There is no formal definition of a outlier: it is a data point that is way out of line wit the remaining data set.
If Q1 and Q3 are the lower and upper quartiles of the data set, then (Q3 - Q1) is the inter quartile range IQR. A high end outlier is determined by a value which is larger than
Q3 + k*IQR for some positive value k. k = 1.5 is sometimes used.
Excel does not have built in functions for outlier identification. However, if you want to identify quickly data that is in the very low or high range, then use the sort routine in Excel. You can make a scatter plot to identify points distant from the normal scattering. I've also included a related link, which shows some tests of outliers, which can be implemented using the functions in Excel. The Chauvenet's criteria involves use of normal distribution, available in Excel, to identify the probability of data points. An outlier is not necessarily an erroneous number. See related link. It is just a number that is distant from others the set. However, if there is some physical limit on your data, then you might want to screen for numbers beyond this limit. For example, you are measuring heights of men, so you will want to screen you data for heights too big or too small as possible data errors. Certainly, if you find a 600 ft person, you know that this outlier was an error, like forgetting a decimal point.
Calculate the mean, median, and range with the outlier, and then again without the outlier. Then find the difference. Mode will be unaffected by an outlier.
just go to the question like this and it will tell you
One reason I can think of why you might not be able to find the mean of numerical data would be if there were missing data points.
try this site https.google.com
i can not tell you need to space it out and to find outlier try using a box and whisker plot. and if it is just one number there is no outlier
Excel does not have built in functions for outlier identification. However, if you want to identify quickly data that is in the very low or high range, then use the sort routine in Excel. You can make a scatter plot to identify points distant from the normal scattering. I've also included a related link, which shows some tests of outliers, which can be implemented using the functions in Excel. The Chauvenet's criteria involves use of normal distribution, available in Excel, to identify the probability of data points. An outlier is not necessarily an erroneous number. See related link. It is just a number that is distant from others the set. However, if there is some physical limit on your data, then you might want to screen for numbers beyond this limit. For example, you are measuring heights of men, so you will want to screen you data for heights too big or too small as possible data errors. Certainly, if you find a 600 ft person, you know that this outlier was an error, like forgetting a decimal point.
The main utility of a cumulative frequency curve is to show the distribution of the data points and its skew. It can be used to find the median, the upper and lower quartiles, and the range of the data.
Calculate the mean, median, and range with the outlier, and then again without the outlier. Then find the difference. Mode will be unaffected by an outlier.
To find the lower extreme, you need to identify the smallest value in a data set. To find the upper extreme, you need to identify the largest value in the data set. These values represent the lowest and highest points of the data distribution.
just go to the question like this and it will tell you
it is used to find mean<median and mode of grouped data
Frequently it's impossible or impractical to test the entire universe of data to determine probabilities. So we test a small sub-set of the universal database and we call that the sample. Then using that sub-set of data we calculate its distribution, which is called the sample distribution. Normally we find the sample distribution has a bell shape, which we actually call the "normal distribution." When the data reflect the normal distribution of a sample, we call it the Student's t distribution to distinguish it from the normal distribution of a universe of data. The Student's t distribution is useful because with it and the small number of data we test, we can infer the probability distribution of the entire universal data set with some degree of confidence.
Frequently it's impossible or impractical to test the entire universe of data to determine probabilities. So we test a small sub-set of the universal database and we call that the sample. Then using that sub-set of data we calculate its distribution, which is called the sample distribution. Normally we find the sample distribution has a bell shape, which we actually call the "normal distribution." When the data reflect the normal distribution of a sample, we call it the Student's t distribution to distinguish it from the normal distribution of a universe of data. The Student's t distribution is useful because with it and the small number of data we test, we can infer the probability distribution of the entire universal data set with some degree of confidence.
One reason I can think of why you might not be able to find the mean of numerical data would be if there were missing data points.
to help determine and give insight into the data colleced.
try this site https.google.com