Question

Question was provided via image upload.

Explanation:

Identify the missing dataset

The problem asks to find the minimum and maximum values using data from a Case Study and an Excel Calculation Worksheet. Since the Excel file and the raw data values are not visible in the image, we must express the solution in terms of standard statistical formulas.

Define the minimum value

Using the Descriptive Statistics and Sample Minimum knowledge points:
Given a sample dataset of bag weights \(X = \{x_1, x_2, \dots, x_n\}\) where \(n = 30\):

$$ \text{Minimum} = \min(X) = \min_{1 \le i \le 30} \{x_i\} $$

Define the maximum value

Using the Descriptive Statistics knowledge point:
The maximum value represents the largest observation in the sample:

$$ \text{Maximum} = \max(X) = \max_{1 \le i \le 30} \{x_i\} $$

Answer:

Question 1

To find the minimum weight, locate the smallest value in your sample dataset of 30 bags:

$$ \text{Minimum} = \min(x_1, x_2, \dots, x_{30}) $$

In Excel, you can calculate this using the formula:
=MIN(range)

Question 2

To find the maximum weight, locate the largest value in your sample dataset of 30 bags:

$$ \text{Maximum} = \max(x_1, x_2, \dots, x_{30}) $$

In Excel, you can calculate this using the formula:
=MAX(range)