1. **State the problem:** Solve the equation $$-8 = 3d + 4$$ for the variable $$d$$.
2. **Isolate the term with $$d$$:** Subtract 4 from both sides to move the constant term.
$$-8 - 4 = 3d + 4 - 4$$
This simplifies to:
$$-12 = 3d$$
3. **Divide both sides by 3 to solve for $$d$$:**
$$\frac{-12}{3} = \frac{3d}{3}$$
Show canceling common factors:
$$\frac{-12}{\cancel{3}} = \frac{3d}{\cancel{3}}$$
Simplifies to:
$$-4 = d$$
4. **Final answer:**
$$\boxed{\mathbf{d = -4}}$$
Solve For D 65B717
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