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JEE MATHEMATICS MCQ: SEQUENCE OF SERIES

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The sum of nn terms of m A.P.s{m}\, {A.P.s} are S1, S2, S3,…,Sm{S}_1, {~S}_2, {~S}_3, \ldots, {S}_{{m}}. If the first term and common difference are 1,2,3,…,m1,2,3, \ldots, m respectively, then S1+S2+S3+…+Sm={S}_1+{S}_2+{S}_3+\ldots+{S}_{{m}}=
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Correct option: A
14 mn(m+1)(n+1)\frac{1}{4}\, m n(m+1)(n+1)
Option A (14mn(m+1)(n+1)\frac{{1}}{{4}} m n(m+1)(n+1)) is correct because it represents the sum of nn terms of mm arithmetic progressions with given first terms and common differences.

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