1. The problem asks to complete the table by matching function notation values with ordered pairs. 2. Function notation $f(input) = output$ means the function $f$ takes an input and gives an output. 3. An ordered pair is written as $(input, output)$. 4. Given: $f(4) = 0$ corresponds to ordered pair $(4,0)$. 5. Given: $f(1) = 6$ corresponds to ordered pair $(1,6)$. 6. Given ordered pair $(8,9)$ corresponds to function notation $f(8) = 9$. 7. So the completed table is: | Function Notation | Ordered Pair | |-------------------|--------------| | $f(4) = 0$ | $(4,0)$ | | $f(1) = 6$ | $(1,6)$ | | $f(8) = 9$ | $(8,9)$ | This completes the matching of function notation and ordered pairs.