Use the graph and the scenario to match the description with the correct answer. (4 points)
\( \square \)
Domain considering the scenario: Justin has \( \$ 10 \) in his account and plans to save \( \$ 25 \) each week until he reaches \( \$ 135 \) for the new game he wants to buy.
\( \square \)
Plant Grownth
\( \square \)
\( \square \)
\( \square \) [10, 135]
\( \{0,20\} \)
\( [1,9] \)
as \( x \rightarrow-\alpha, y \rightarrow+\alpha ; \) as \( x \rightarrow+\alpha, y \rightarrow-\alpha \)
(7, 25)
\( [0, \infty) \)
( 0,8 ?8
\( [0,5] \)
( \( (1,8) \)
(0, 10)
is \( a \varepsilon \rightarrow-\infty, y \rightarrow-\infty ; a s x \rightarrow+\infty, y \rightarrow+\infty \)
