General term of a sequence is Tn=2n + 5, then Ts=
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Answer:
t_s = n^2 +6n
Step-by-step explanation:
t_s = \displaystyle \sum_1 ^n t_n
t_s = \displaystyle \sum_1 ^n 2n+5
t_s = \displaystyle \sum_1 ^n 2n + \displaystyle \sum_1 ^n 5
t_s = \displaystyle 2\sum_1 ^n n + 5 $\times$ n
t_s = 2{[n(n+1)]/2} + 5n
t_s = n^2 + n +5n
t_s = n^2 +6n
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