Quant-Term

What is the 2777^th term in the series 1234567891011121314……..?

a)9 b)3 c)7 d) 6

Answer : d) 6

Solution :

Proceeding similar to the previous problems, we know that the following.
Number of digits from 1 to 99 = 189
Number of digits from 1 to 999 = 2889
Since 2777 is in between 180 and 2889, it has to be present in somewhere in the range of 100 to 999.
We have to find 2777^th term after 1, i.e 2777 - 189 = 2588^th term after 99.

Dividing 2588 by 3 we get, 862 and remainder 2.
i.e our answer is the 2^nd digit of the number that occurs after 862^th number after 99.
892^th number after 99 = 862 + 99 = 961
Number after 961 = 962.
Second digit of 962 = 6.