Solve the inequality for \( y \). \[ 9<11+y \] Simplify your answer as much as possible. \( \square \) \( <\square \) \( \square>\square \) \( \square \leq \square \) \( \square \geq \square \)

To solve the inequality \( 9 < 11 + y \), we first isolate \( y \) by subtracting 11 from both sides: \[ 9 - 11 < y \] This simplifies to: \[ -2 < y \] Now, we can express this in a more standard form by flipping the inequality: \[ y > -2 \] Thus, the solution to the inequality is: \( y \) \( > -2 \) To put it in the requested format: \( <\square \) \( y> -2 \)