The problem is to continue the sequence by adding 12 to each subsequent number. The sequence starts with:
10, 22, 34, ...

1. Starting from 34, add 12:
   $34 + 12 = 46$

2. Continuing further:
   $46 + 12 = 58$
   $58 + 12 = 70$

The extended sequence is:
10, 22, 34, 46, 58, 70

Would you like a deeper explanation or have any questions?

Here are 5 related questions to explore:

1. How can you generalize a formula for the nth term of this sequence?
2. What kind of sequence is this, and how does it differ from a geometric sequence?
3. How do you determine the sum of the first n terms of this sequence?
4. How could this sequence be represented graphically?
5. Can you identify real-world applications of arithmetic sequences like this?

Tip: In arithmetic sequences, the difference between consecutive terms (called the "common difference") is constant, making them predictable and easy to analyze.