In a sequence, the nth term is a, = n²-1, n ∈ N. Show that it is not an A.P.
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Answered by
5
Answer:
Sn = 3 n² + 4 n
Tn = Sn - S_n-1
= 3 n² + 4 n - 3 (n-1)² - 4 (n-1)
= 6 n + 1
d = Tn - T_n-1 = 6 n + 1 - 6(n-1) - 1 = 6
Since d = 6 = constant, The sequence is an AP.
Answered by
4
Answer:
The formula of the last term of AP = S= n\2 (a+l)
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