Determine of each point convergens or diverges: (-2)"(x-3)" (3) √(n+1) M=O
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- Determine whether the sequence xn =√(5+3n+7n2)/(4n2-n+2), converges or diverges. If it converges, find the limitdemonstrate if it converges or diverges, and its sum(b) A sequence (fn) of differentiable functions such that (fn ) converges uniformly but the original sequence (fn) does not converge for any x ∈ R.