Question: Solve for $r$ in terms of $s$, $t$, and $u$.
$s = t + u + r$
$r =$
1. **State the problem:** Solve for $r$ in terms of $s$, $t$, and $u$ given the equation:
$$s = t + u + r$$
2. **Formula and rules:** To isolate $r$, we need to rearrange the equation by moving $t$ and $u$ to the other side using subtraction.
3. **Isolate $r$:**
$$s = t + u + r$$
Subtract $t$ and $u$ from both sides:
$$s - t - u = \cancel{t} + \cancel{u} + r - t - u$$
Simplifies to:
$$r = s - t - u$$
4. **Explanation:** We moved $t$ and $u$ to the left side by subtracting them from both sides, which leaves $r$ alone on the right side.
5. **Final answer:**
$$\boxed{r = s - t - u}$$