In an A.P .if Sn =2n^2 +3n; then t4.
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since
Sn=2n²+3n,
then
S1=2(1)²+3×1=2+3=5=a,
S2=2(2)²+3×2=8+6=14,
then
common difference d=14-5=9,
therefore,
T4=[5+(4-1)9],
T4=[5+3×9],
T4=5+27=32
Sn=2n²+3n,
then
S1=2(1)²+3×1=2+3=5=a,
S2=2(2)²+3×2=8+6=14,
then
common difference d=14-5=9,
therefore,
T4=[5+(4-1)9],
T4=[5+3×9],
T4=5+27=32
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