The 1025th term in the sequence are `1,22,4444,88888888,"…"`is

Options

A. `2^(9)`
B. `2^(10)`
C. `2^(11)`
D. `2^(12)`

Explanation

To find the 1025th term in the sequence \(1, 22, 4444, 88888888, \ldots\), we first need to identify the pattern in the sequence.

### Step-by-Step Solution:

1. **Identify the Pattern:**
The sequence is:
- \(T_1 = 1\)
- \(T_2 = 22\)
...