1. The problem is to solve for $y$ in an equation involving $y$ (the exact equation is not provided, so we will explain the general approach). 2. To solve for $y$, isolate $y$ on one side of the equation. This often involves using algebraic operations such as addition, subtraction, multiplication, division, and applying inverse operations. 3. For example, if the equation is $ay + b = c$, where $a$, $b$, and $c$ are constants, then to solve for $y$: $$ay + b = c$$ Subtract $b$ from both sides: $$ay = c - b$$ Divide both sides by $a$ (assuming $a \neq 0$): $$y = \frac{c - b}{a}$$ 4. This isolates $y$ and gives the solution. 5. If the equation is more complex, similar principles apply: use inverse operations step-by-step to isolate $y$. Since no specific equation was given, this is the general method to solve for $y$.