The set of limit points of(a,b)is
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a is a limit point
Sequence xn=a+1n∈(a,b)∀n∈N(∵ consequence of archemedean property). We know that xn→a as n→∞. Hence a is the limit point of (a,b). (∵ x∈R is a limit point of A iff there is a sequence of points {xn}⊂A which are different from x and converges to x).
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