Question

based on the following calculator output, determine the sample standard deviation of the dataset, rounding to the nearest 100th if necessary. 1 - var - stats $\bar{x}=250.02739726027397$ $sigma x = 18252$ $sigma x^{2}=4652270$ $sx = 35.11290226728145$ $sigma x = 34.87157361878588$ $n = 73$ $minx = 172$ $q_{1}=227$ $med = 253$ $q_{3}=274.5$ $maxx = 325$

Explanation:

Step1: Identify sample std - dev notation

The sample standard deviation is denoted as $Sx$ in the calculator output.

Step2: Round to nearest hundredth

$Sx = 35.11290226728145$, rounding to the nearest hundredth gives $35.11$.

Answer:

$35.11$