Theorem: If A and B are Subsets of Topological Space Then A⊆B ⟹Ā⊆B̅ | (Lecture 28) in Hindi

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Theorem: If A and B are Subsets of Topological space then cl(AUB)=clAUclB | (Lecture 29) in Hindi Theorem: If A and B are Subsets of Topological space then cl(AUB)=clAUclB | (Lecture 29) in Hindi
Closure of a set||If A and B are Subsets of Topological Space Then A⊆B ⟹Ā⊆B̅||Topology Closure of a set||If A and B are Subsets of Topological Space Then A⊆B ⟹Ā⊆B̅||Topology
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Closure of a set||If A and B are Subsets of Topological space then closure of (AUB)=ClAUClB Closure of a set||If A and B are Subsets of Topological space then closure of (AUB)=ClAUClB
Theorem proof | if A and B are two subsets of a topological space X,then cl(A∩B)=clA ∩ clB Theorem proof | if A and B are two subsets of a topological space X,then cl(A∩B)=clA ∩ clB