based on the following calculator output, determine the range of the dataset.\n1 - var - stats\n$\bar{x}=199…

based on the following calculator output, determine the range of the dataset.\n1 - var - stats\n$\bar{x}=199.74137931034483$\n$sigma x = 34755$\n$sigma x^{2}=7066557$\n$sx = 26.831239026214973$\n$sigma x = 26.75402666749604$\n$n = 174$\n$minx = 134$\n$q_{1}=180$\n$med = 200.5$\n$q_{3}=218$\n$maxx = 275$

based on the following calculator output, determine the range of the dataset.\n1 - var - stats\n$\bar{x}=199.74137931034483$\n$sigma x = 34755$\n$sigma x^{2}=7066557$\n$sx = 26.831239026214973$\n$sigma x = 26.75402666749604$\n$n = 174$\n$minx = 134$\n$q_{1}=180$\n$med = 200.5$\n$q_{3}=218$\n$maxx = 275$

Answer

Explanation:

Step1: Recall range formula

The range of a dataset is given by $R=\text{maxX}-\text{minX}$.

Step2: Identify max and min values

From the calculator output, $\text{maxX} = 275$ and $\text{minX}=134$.

Step3: Calculate the range

$R = 275 - 134=141$.

Answer:

$141$