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Home / Questions / I) Test for convergence or divergence (show your work): [1] =1672 + 3) + 2k k! [2] {k=1 (k...

I) Test for convergence or divergence (show your work): [1] =1672 + 3) + 2k k! [2] {k=1 (k+2)! 1 [3] An-2 (Inn)lnn Vn4+1 [4] An=1 73+1 II) Determine whether the series converges absolutely, conditiona

I) Test for convergence or divergence (show your work): [1] =1672 + 3) + 2k k! [2] {k=1 (k+2)! 1 [3] An-2 (Inn)lnn Vn4+1 [4] An=1 73+1 II) Determine whether the series converges absolutely, conditionally or diverges (show your work) [1] En=1(-1)" n2-1 n3+1 [2] Σ. 100 k=1 (-9) k10k+1 III) Find the radius of convergence and interval of convergence [1] En=1 3" (x+4)" in [2] Ek=o(-1)k x2k+1 (2k+1)! х 2+3x IV) Find the power series representation for V) Use power series representation to evaluate S sin(x2)dx

I) Test for convergence or divergence (show your work): [1] =1672 + 3) + 2k k! [2] {k=1 (k+2)! 1 [3] An-2 (Inn)lnn Vn4+1 [4]

Apr 14 2021 View more View Less

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