What is the smallest whole number that you can make by arranging the following digits: \[ 1 ; 3 ; 8 ; 2 ; 3 \] INSTRUCTION: You must use every digit exactly once. Answer: The smallest whole number is

To find the smallest whole number that can be formed by arranging the digits \(1, 3, 8, 2, 3\), we need to follow these steps: 1. **List the digits**: The digits we have are \(1, 3, 8, 2, 3\). 2. **Sort the digits in ascending order**: Arranging the digits from smallest to largest gives us \(1, 2, 3, 3, 8\). 3. **Form the smallest number**: To create the smallest whole number, we start with the smallest digit and follow with the others in the sorted order. - The smallest digit is \(1\). - Next, we have \(2\). - Then, we have \(3\) (the first occurrence). - Next, we have \(3\) (the second occurrence). - Finally, we have \(8\). Putting these together, the smallest whole number we can form is \(12338\). Thus, the answer is: The smallest whole number is \(12338\).