The sequence $6, 8, 18, 48, 116, \,?$ appears to follow a pattern where each term is generated based on the previous ones. Let's analyze the differences between consecutive terms:

1. $8 - 6 = 2$
2. $18 - 8 = 10$
3. $48 - 18 = 30$
4. $116 - 48 = 68$

Now, observe the differences between the differences:

1. $10 - 2 = 8$
2. $30 - 10 = 20$
3. $68 - 30 = 38$

These second differences aren't consistent, but let's look at the third differences:

1. $20 - 8 = 12$
2. $38 - 20 = 18$

The third differences show a pattern, suggesting that the next third difference might be $18 + 6 = 24$. If we apply this backward:

1. The next second difference would be $38 + 24 = 62$.
2. The next first difference would be $68 + 62 = 130$.

So, the next term in the sequence would be:

$116 + 130 = 246$

Thus, the next term in the sequence is 246.

Would you like more details, or do you have any questions? Here are five related questions you might find interesting:

1. What is the significance of identifying patterns in sequences?
2. How can we determine the general formula for a sequence?
3. How do arithmetic and geometric sequences differ?
4. Can you identify the pattern in a different sequence of your choice?
5. What are some real-life applications of recognizing numerical patterns?

Tip: When analyzing a sequence, consider looking at the differences between terms, and if necessary, the differences of those differences, to uncover hidden patterns.