1. **State the problem:** Solve for $k$ in an equation involving $k$ (the exact equation is not provided, so we assume a general approach). 2. **General approach:** To solve for $k$, isolate $k$ on one side of the equation using algebraic operations such as addition, subtraction, multiplication, division, and factoring. 3. **Example:** Suppose the equation is $ak + b = c$ where $a$, $b$, and $c$ are constants. 4. **Isolate $k$:** Subtract $b$ from both sides: $$ak + b - b = c - b$$ $$ak = c - b$$ 5. **Divide both sides by $a$ to solve for $k$:** $$\cancel{a}k = \frac{c - b}{\cancel{a}}$$ $$k = \frac{c - b}{a}$$ 6. **Explanation:** We used inverse operations to isolate $k$. Subtracting $b$ removes it from the left side, and dividing by $a$ cancels the coefficient of $k$. 7. **Final answer:** $$k = \frac{c - b}{a}$$ If you provide the specific equation, I can solve for $k$ explicitly.