|
||||||||||||
|
||||||||||||
| ||||||||||||
Reggie, The standard deviation measures the spread of the data so increasing the spread should increase the standard deviation. Here is a small example with easy numbers. (You should check my calculations.) Suppose you have 3 scores, 1, 2 and 3. The sample mean is 2 and the standard deviation is 1. Suppose now you notice that the smallest score should be -2. The data is now -2, 2 and 3. The mean is 1 and the standard deviation is √14. I hope this helps, | ||||||||||||
|
||||||||||||
Math Central is supported by the University of Regina and The Pacific Institute for the Mathematical Sciences. |