find the AP whose sum of nth term is 2n^2+2
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Sum of n terms = 2n² + 2
S1 = Sum of the series with one term = 2(1)² + 2 = 4
S2 = Sum of the series with two terms = 2(2)² + 2 = 10
S3 = Sum of the series with three terms = 2(3)² + 2 = 20
T1 = S2 - S1 = 10 - 4 = 6
T2 = S3 - S2 = 20 - 10 = 10
Common difference = t2 - t1 = 10 - 6 = 4
A.P. = 6, (6 + 4), (6 + 8), (6 + 12)....
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Answer:
difference....T²-T²..10-6....4
A.p...(6+4.) (6+8.) (6+12.).
Step-by-step explanation:
(n)..1. (n)..2 (n)..3.
s1= 2(1)²+2..4
s2= 2(2)²+2..8
s3= 2(3)²+2..20
T¹...s²-s¹..8-4...4..4
T²...s³-s²...20-8..16
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