(Solved): Let \( f: \mathbb{R} \rightarrow \mathbb{R} \) where \( f(x)=\min (x, 9) \) [Note \( \min (x, y) \) ...

Let \( f: \mathbb{R} \rightarrow \mathbb{R} \) where \( f(x)=\min (x, 9) \) [Note \( \min (x, y) \) outputs the smallest of \( x \) a \( \min (x, y)=x \) if \( x \leq y \) and \( \min (x, y)=y \) If \( x=3 \) then \( f(x)= \) If \( x=17 \) then \( f(x)= \) The range of \( f \) is the interval