8 = (1+7)*1;
28 = (8+6)*2;
99 = (28+5)*3;
412 = (99+4)*4;
(412+3)*5=2075
(2075+2)*6=12462

Answer:

The given sequence is not following any particular pattern. However, we can observe that the numbers are increasing at a higher rate with each term. So, we can assume that the next term will also be a large number.

To find the next term of the sequence, we can use the following method:

- The difference between the first two terms is 8 - 1 = 7
- The difference between the second and third term is 28 - 8 = 20
- The difference between the third and fourth term is 99 - 28 = 71
- The difference between the fourth and fifth term is 412 - 99 = 313
- The difference between the fifth and sixth term is 2075 - 412 = 1663

We can see that the differences are increasing at a higher rate with each term. So, we can assume that the difference between the sixth and seventh term will be even higher than 1663.

Now, to find the seventh term, we can add the sixth term and the difference between the sixth and seventh term:

2075 + 1663 = 3738

Therefore, the next term in the sequence is 3738.

Hence, the correct answer is option B (12462) is incorrect.