(See Steps) Let A be a nonempty open subset of Real numbers and let Q be the set of rationals. prove that A intersect Q is not empty
Question: Let A be a nonempty open subset of Real numbers and let Q be the set of rationals. prove that A intersect Q is not empty set.
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(Steps Shown) Prove: If x > 0 and x < E for all E > 0, then x =
![[Step-by-Step] Using only definition: A sequence, t,](/images/solutions/MC-solution-library-51864.jpg "[Step-by-Step] Using only definition: A sequence, t, converges to")
[Step-by-Step] Using only definition: A sequence, t, converges to
[Step-by-Step] Show this diverges:
(See Steps) Prove: If s_n converges to s, then |s_n| converges
(See Solution) Suppose n→ ∞ lim s_n = 0. If t_n is a
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