plz help with #2,3 and 4
2. Let an = 2n+n n=1 and let b₁ = ( for n ≥ 1, both sequences with positive terms. a) Does the following converge or diverge? Why? bn b) How does the value of an compare to the value of b? Justify your answer. c) What can you conclude about ∞ 1 Σ2n²+ n n=1
3. Use the Comparison Test to determine whether each of the following series converge or diverge. a) ô c) M8 n=1 M8 n=2 00 n=1 6n 5n1 √n4 + 1 n³ - 2 cos² n √n³ + n
4. Use the Comparison Test or Limit Comparison Test to determine whether each of the following series converge or diverge. a) b) c) 00 n=1 00 n=1 8 W n=1 2n 3n - 2 n² +n +1 n4+n2 e¹/ n
plz help with #2,3 and 4
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