1. **State the problem:** Solve the equation for $w$ given the formula $\frac{w}{p} = \frac{2a}{b} - c$. 2. **Identify the goal:** We want to isolate $w$ on one side of the equation. 3. **Recall the rule:** To isolate $w$, multiply both sides of the equation by $p$ to cancel the denominator on the left side. 4. **Multiply both sides by $p$:** $$\cancel{p} \times \frac{w}{\cancel{p}} = p \times \left(\frac{2a}{b} - c\right)$$ This simplifies to: $$w = p \left(\frac{2a}{b} - c\right)$$ 5. **Distribute $p$ on the right side:** $$w = p \times \frac{2a}{b} - p \times c = \frac{2ap}{b} - pc$$ 6. **Final answer:** $$w = \frac{2ap}{b} - pc$$ This means $w$ is equal to $\frac{2ap}{b}$ minus $pc$.