The sequence you provided appears to follow a non-linear pattern. Let's analyze it step by step:

• From $10$ to $100$: the difference is $100 - 10 = 90$.
• From $100$ to $200$: the difference is $200 - 100 = 100$.
• From $200$ to $310$: the difference is $310 - 200 = 110$.

The differences between consecutive terms are increasing by 10 each time (90, 100, 110).

If this pattern continues, the next difference should be $110 + 10 = 120$.

Therefore, the next term in the sequence would be: $310 + 120 = 430$

So, the next term in the sequence is 430.

Would you like more details or have any questions?

Here are five related questions:

1. What type of sequence is this (arithmetic, geometric, etc.)?
2. Can you find the $n$-th term formula for this sequence?
3. How would the sequence behave after 5 more terms?
4. What would happen if the difference between terms increased by a different value (e.g., 20 instead of 10)?
5. How does this sequence compare to a quadratic progression?

Tip: When identifying patterns in sequences, look for changes in the differences between terms to detect a linear or non-linear pattern.