Let \(\left\) and \(\left\) be real sequences and let for some k ϵ N, 0 ≤ xn ≤ yn for n ≥ k.Then, which of the following statements is true?

Divergence of ∑ yn ⇒ Divergence of ∑ xn

∑ xn and ∑ yn are always divergent

Convergence of ∑ xn ⇒ Convergence of ∑ yn

Convergence of ∑ yn ⇒ Convergence of ∑ xn

Let \(\left\) and \(\left\) be real sequences and let for some k ϵ

1.	Let \(\left\) and \(\left\) be real sequences and let for some k ϵ N, 0 ≤ xn ≤ yn for n ≥ k.Then, which of the following statements is true?
A.	Divergence of ∑ yn ⇒ Divergence of ∑ xn
B.	∑ xn and ∑ yn are always divergent
C.	Convergence of ∑ xn ⇒ Convergence of ∑ yn
D.	Convergence of ∑ yn ⇒ Convergence of ∑ xn
Answer» E.