Given that, first term of the first AP, a = 8 and that of second AP, A = - 30
and common difference of the first AP, d = 20 and that of second AP, D = 8
Given that
Sum of first n terms of first AP = Sum of first 2n terms of second AP
2a + (n - 1)d
= 2[2 A + (2n - 1)D]16 + (n - 1)20
= 2[2 × -30 + (2n - 1)8]16 + 20n - 20
= 2[-60 + 16n - 8]8 + 10n - 10
= -60 + 16n - 810n - 2
= 16n - 686n
= 66n
= 11