If the nth term of an arithmetic progression is 2n + 1, then the sum of its first n terms is
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Answer:
Step-by-step explanation:
Tₙ = 2n + 1
Sₙ = ΣTₙ
= Σ2n + 1
= 2Σn + Σ1
= 2(n)(n+1)/2 + n (∵ Σn = n(n+1)/2 and Σ1 = n )
= n(n+1) + n
= n² + n + n
= n² + 2n
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