There would be a difference to the median. The old number wouldn't be the median but the mode wouldn't change. If the outlier is a high value, it will cause the mean value to shift to the higher side, while a low valued outlier will drop the mean value to a lower number.
who discovered mean median and mode
There is no mode so it is not a measure of anything! Te data set contains an outlier: 996 and so the median is a better measure of the centre than the mean.
The mean is the average. The median is the middle. The mode is the most common.
a single number, -3, is its own mean, median, and mode.
An outlier pulls the mean towards it. It does not affect the median and only affects the mode if the mode is itself the outlier.
An outlier can increase or decrease the mean and median It usually doesn't affect the mode
The mean. Or the mode.
The outlier is capable of affecting mean median mode and range it affects mean because the average has changed if affects median because you have to cross out 1 more letter it doesn't affect mode it does affect range because an outlier is a number that i far away from the other numbers * * * * * It does not affect the median.
The median and mode cannot be outliers. For small samples a mode could be an outlier.
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.
The mean is affected the most by an outlier.
There would be a difference to the median. The old number wouldn't be the median but the mode wouldn't change. If the outlier is a high value, it will cause the mean value to shift to the higher side, while a low valued outlier will drop the mean value to a lower number.
35, 23, 15, 23: Mean: 24 Median: 23 Mode: 23 35, 23, 15, 23, 100: Mean: 39.2 Median: 23 Mode: 23 In this particular case, only the mean is affected by adding the outlier of 100.
The mean and median become smaller, the mode does not change.
Mean: 15.5 Median: 16.5 Mode: 20 Range: 15
what are the median, the mode and the outlier of the numbers 116, 119, 121, 122, 124, 124, 128