3,33,303,3003,....
3,(3⋅10+3),(3⋅100+3),(3⋅1000+3).....
Generalterman=3⋅10n−1+3=3(⋅10n−1+1)
∴Sn=∑3(10n−1+1)
=3∑(10n−1+1)
=3[∑10n−1+∑1]
=3[1⋅(1−10n1−10)+n]
=3[(10n−19)+n]
=(10n−13)+3n
If the sum of first n terms of an A.P. be equal to the sum of its first m terms, (m≠n), then the sum of its first (m+n) terms will be
The sum of first 2n terms of A.P. 2, 5, 8, . . . is equal to the sum of first n terms of A.P. 57, 59, 61, . .. ., then n is equal to