Explanation:
The given series is: 2, 3, 9, 27, 112, 565, 3396

To find the wrong term in the series, we need to observe the pattern or rule followed by the series.

Pattern:
Upon observation, we can see that the series is formed by multiplying the previous term by a certain number and then adding a constant term.

Let's analyze each term in the series:

- The second term is obtained by multiplying the first term (2) by 1 and adding 1: 2 * 1 + 1 = 3.
- The third term is obtained by multiplying the second term (3) by 3 and adding 0: 3 * 3 + 0 = 9.
- The fourth term is obtained by multiplying the third term (9) by 3 and adding 0: 9 * 3 + 0 = 27.
- The fifth term is obtained by multiplying the fourth term (27) by 4 and adding 8: 27 * 4 + 8 = 112.
- The sixth term is obtained by multiplying the fifth term (112) by 5 and adding 5: 112 * 5 + 5 = 565.
- The seventh term is obtained by multiplying the sixth term (565) by 6 and adding 6: 565 * 6 + 6 = 3396.

Identifying the wrong term:
From the pattern, we can see that each term is obtained by multiplying the previous term by a certain number and adding a constant term. However, the fifth term (112) does not follow this pattern. Instead of multiplying the previous term by 5 and adding a constant term, it seems to have been multiplied by 4 and added 8.

Therefore, the wrong term in the series is 112. The correct term should be obtained by multiplying the previous term (27) by 5 and adding a constant term: 27 * 5 + 5 = 140.

Conclusion:
The wrong term in the given series is 112. The correct series should be: 2, 3, 9, 27, 140, 565, 3396.