1. The problem states that we must use the answer from part one to solve the current problem. 2. To proceed, identify the answer from part one, denote it as $x$. 3. Substitute $x$ into the new equation or expression given in part two. 4. Simplify the expression step-by-step, showing all intermediate calculations. 5. Use algebraic rules such as distribution, combining like terms, and factoring as needed. 6. If division or simplification involves canceling common factors, show it explicitly using \cancel{} notation. 7. Continue simplifying until you reach the final answer. 8. This method ensures the solution is consistent and logically follows from part one.