Sn=2n2−5S_{n} = 2n^{2} - 5Sn=2n2−5
Tn=Sn−Sn−1T_{n} = S_{n} - S_{n - 1}Tn=Sn−Sn−1
T6=S6−S5T_{6} = S_{6} - S_{5}T6=S6−S5
= (2(62−5)−(2(52−5)=62−40=22(2(6^{2} - 5) - (2(5^{2} - 5) = 62 - 40 = 22(2(62−5)−(2(52−5)=62−40=22