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Suppose you were given the following data on the amount spent on groceries for a random sample of customers at La Boulangerie deli store: \( S = \{100, 130, 150, 70, 50\} \). Let \( x \) denote the amount spent on groceries. What is the range of \( x \) values in the sample?

A. \( 50 \leq x \leq 150 \)

B. \( 50 \leq x \leq 100 \)

C. \( 70 \leq x \leq 150 \)

D. \( 70 \leq x \leq 130 \)

Answer :

Final answer:

The range of the data set S={100,130,150,70,50} is 50≤x≤150, mean all the amount spent on groceries is lies between $50 to $150.

Explanation:

In statistics, the range of a set of data is the difference between the highest and the lowest values in the set. To find the range, you simply subtract the smallest value from the largest. Given the data set S={100,130,150,70,50}, we can see that the smallest value (or the minimum) is 50, and the largest value (or the maximum) is 150. Therefore, the range of x values in the sample would be 50≤x≤150. So the correct answer is (a) 50≤x≤150. This means that the amount spent on groceries in La Boulangerie deli store by customers lies between $50 and $150.

Learn more about Range here:

https://brainly.com/question/29204101

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