Determine the boundary of the set Q of all rational numbers in the real.line.R
The boundary of the set Q of rational numbers is the real line R because the ϵ-neighbourhood of every point in R contains both rational and irrationalnumbers.\text{The boundary of the set Q of rational numbers is the real line R because the }\\\text{$\epsilon$-neighbourhood of every point in R contains both rational and irrational} \\\text{numbers.}The boundary of the set Q of rational numbers is the real line R because the ϵ-neighbourhood of every point in R contains both rational and irrationalnumbers.
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