question\nbased on the following calculator output, determine the population standard deviation of the…

question\nbased on the following calculator output, determine the population standard deviation of the dataset, rounding to the nearest 100th if necessary.\n1 - var - stats\n$\bar{x}=245.66666666666666$\n$sum x = 19162$\n$sum x^{2}=4759062$\n$sx = 25.886197830025907$\n$sigma x = 25.719725377699376$\n$n = 78$\n$minx = 179$\n$q_{1}=223$\n$med = 248$\n$q_{3}=267$\n$maxx = 306$

question\nbased on the following calculator output, determine the population standard deviation of the dataset, rounding to the nearest 100th if necessary.\n1 - var - stats\n$\bar{x}=245.66666666666666$\n$sum x = 19162$\n$sum x^{2}=4759062$\n$sx = 25.886197830025907$\n$sigma x = 25.719725377699376$\n$n = 78$\n$minx = 179$\n$q_{1}=223$\n$med = 248$\n$q_{3}=267$\n$maxx = 306$

Answer

Explanation:

Step1: Identify the population standard - deviation symbol

In statistics, $\sigma x$ represents the population standard deviation. The calculator output gives $\sigma x = 25.719725377699376$.

Step2: Round the value

We need to round the value of $\sigma x$ to the nearest hundredth. Rounding 25.719725377699376 to the nearest hundredth gives 25.72.

Answer:

25.72