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math: fix missing double asterisk

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eggy 2020-10-19 15:18:34 -04:00
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docs/mhf4u7.md
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@ -267,7 +267,7 @@ A sequence is a **function** with a domain of all positive integers in sequence,
If the sequence is infinite, as $n$ becomes very large:
- If the sequence continuously grows, it **tends to infinity**. (E.g., $a_n = n^2, n ≥ 1$)
- If the sequence gets closer to a real number and converges on it, it **converges to a real limit**, or is convergent**. (E.g., $a_n = \frac{1}{n}, n ≥ 1$)
- If the sequence gets closer to a real number and converges on it, it **converges to a real limit**, or is **convergent**. (E.g., $a_n = \frac{1}{n}, n ≥ 1$)
- If the sequence never approaches a number, it **does not tend to a limit**, or is **divergent**. (E.g., $a_n = \sin(n \pi)$)
### Limits