Order 5 of the following sentences so that they form a logical proof by contradiction of the statement:

Choose from these sentences:
1. Wrong 5
2. Therefore, $\displaystyle{\lim_{x \rightarrow 7} 7x+12 = 61}.$
3. Choose $\delta>0$ so that $\delta<\frac{\epsilon}{7}$.
4. Ask the teacher for extra credit.
5. $|7x+12-61| \\ = 7 |x - 7| < 7 \frac{\epsilon}{7} = \epsilon$
6. Suppose $\delta>0$
7. Assume $|x-7|<\delta$
8. Wrong 4
9. Let $L \in \mathbb{R}$
10. Suppose $\epsilon>0$
2. Therefore, $\displaystyle{\lim_{x \rightarrow 7} 7x+12 = 61}.$
3. Choose $\delta>0$ so that $\delta<\frac{\epsilon}{7}$.
5. $|7x+12-61| \\ = 7 |x - 7| < 7 \frac{\epsilon}{7} = \epsilon$
6. Suppose $\delta>0$
7. Assume $|x-7|<\delta$
9. Let $L \in \mathbb{R}$
10. Suppose $\epsilon>0$