(c) This distribution is relatively symmetric and bell-shaped. Give an interval that is likely to contain about \( 95 \% \) of the data values. Round your answers to two decimal places. The interval is: i eTextbook and Media Save for Later

To find an interval that is likely to contain about \( 95\% \) of the data values for a symmetric and bell-shaped distribution (which typically refers to a normal distribution), we can use the empirical rule (also known as the 68-95-99.7 rule). According to this rule: - Approximately \( 68\% \) of the data falls within one standard deviation (\( \sigma \)) of the mean (\( \mu \)). - Approximately \( 95\% \) of the data falls within two standard deviations of the mean. Thus, the interval that contains about \( 95\% \) of the data values can be expressed as: \[ [\mu - 2\sigma, \mu + 2\sigma] \] To provide a specific interval, we need the values of the mean (\( \mu \)) and the standard deviation (\( \sigma \)). If you can provide those values, I can calculate the interval for you.