[Solved] Suppose that, x_n≥ 0 and x_n→ x, as n approaches to infinity. Prove that √x_n→
Question: Suppose that, \({{x}_{n}}\ge 0\) and \({{x}_{n}}\to x\), as n approaches to infinity. Prove that \(\sqrt{{{x}_{n}}}\to \sqrt{x}\).
Deliverable: Word Document 
(Steps Shown) In the statement of the nested intervals property,
![[See] Show that that NIP might not](/images/solutions/MC-solution-library-62819.jpg "[See] Show that that NIP might not hold if")
[See] Show that that NIP might not hold if "bounded’ is
(Steps Shown) Prove than any real sequence x_n that satisfies
(See Steps) Prove that every closed bounded interval is sequentially
(See Steps) Prove that the sequence c_n converges to c if and
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