Sora was given two data sets, one without an outlier and one with an outlier. data without an outlier: 108, 113, 105, 118, 124, 121, 109 data with an outlier: 108, 113, 105, 118, 124, 121, 109, 61 how is the mean affected by an outlier? the outlier did not affect the mean at all. the outlier made the mean higher than all the other values. the outlier made the mean lower than all the other values. the mean is centered around all the other numbers in both sets of data.

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  (c)  The outlier made the mean lower than all the other values.

Explanation:

The mean and median without the outlier are 114 and 113, respectively. With the outlier (61) in the data set, the mean changes to 107.4 and the median moves to 111. At 107.4, the mean is not "lower than all the other values", but it is lower than 108, the first quartile value in the absence of the outlier. It certainly is not "centered around all the other numbers."

The appropriate choice among those offered is probably the third one:

  The outlier made the mean lower than all the other values.

whatever you can spend with $11.53 or under.

step-by-step explanation:

20 - 8.47 = 11.53. take away the money he used for lunch from the starting amount of 20.

square root of 36/6 = 2.449489743

square root of 16/6 = 1.632993162

square root of 6 = 2.449489743

the answer is square root of 16/6 because the square root of 36/6 is the same answer as square root of 6 = 2.449489743