Using the list of numbers below, which statement is true? \( \begin{array}{rllllllll}5 & 5 & 5 & 8 & 10 & 13 & 19 & 20 & 20 \\ 29 & 34 & 36 & & & & & & \end{array} \)

1. **List the Numbers in Order:** The numbers given are \[ 5,\; 5,\; 5,\; 8,\; 10,\; 13,\; 19,\; 20,\; 20,\; 29,\; 34,\; 36. \] 2. **Determine the Mode:** The mode is the number that appears most often. - \(5\) appears three times - \(20\) appears twice Thus, the mode is \[ 5. \] 3. **Determine the Median:** With \(12\) numbers, the median is the average of the 6th and 7th numbers. - 6th number: \(13\) - 7th number: \(19\) So, the median is \[ \frac{13 + 19}{2} = 16. \] 4. **Determine the Mean:** First, find the sum of the numbers: \[ 5 + 5 + 5 + 8 + 10 + 13 + 19 + 20 + 20 + 29 + 34 + 36 = 204. \] Since there are \(12\) numbers, the mean is \[ \frac{204}{12} = 17. \] 5. **Compare the Values:** We have: - Mode: \(5\) - Median: \(16\) - Mean: \(17\) This shows that the mode is considerably less than the median and the mean, and the mean is slightly greater than the median. Therefore, the true statement is: \[ \text{In this list, the mode is } 5,\; \text{the median is } 16,\; \text{and the mean is } 17. \]