\begin{tabular}{l} Score on last try: 0 of 5 pts. See Details for more. \\ \( > \) Next question \\ Consider the following simple statements. \\ \( t \) The radial tires are included. \\ \( w: \) Wi-Fi is optional. \\ Translate the following symbolic compound statement into \\ words: \( (s \wedge w) \) \\ If the radial tires are included, then the sunroof is \\ extra and Wi-Fi is optional. \\ If the radial tires are included, then the sunroof is \\ extra and Wi-Fi is not optional. \\ If the radial tires are included, then the sunroof is \\ not extra and Wi-Fi is optional. \\ if the radial tires are not included, then the sunroof \\ is extra and Wi-Fi is optional. \\ \hline\end{tabular}

To translate the symbolic compound statement \( (s \wedge w) \) into words, we first need to understand the symbols involved: - Let \( s \) represent the statement "the sunroof is extra." - Let \( w \) represent the statement "Wi-Fi is optional." The symbol \( \wedge \) represents the logical conjunction "and." Therefore, the expression \( (s \wedge w) \) translates to: "The sunroof is extra and Wi-Fi is optional." Now, let's analyze the other statements provided: 1. "If the radial tires are included, then the sunroof is extra and Wi-Fi is optional." 2. "If the radial tires are included, then the sunroof is extra and Wi-Fi is not optional." 3. "If the radial tires are included, then the sunroof is not extra and Wi-Fi is optional." 4. "If the radial tires are not included, then the sunroof is extra and Wi-Fi is optional." These statements are conditional statements that involve the inclusion of radial tires and their implications on the sunroof and Wi-Fi options. If you need to identify which of these statements corresponds to a specific logical form or if you need further assistance with logical translations, please provide more context or specify your request!