If A and B are two subsets of a metric space X, then Closure(AUB)=Closure(A)∪Closure(B)

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If A and B are two subsets of a metric space X, then A⊆B implies that Closure(A) ⊆ Closure(B) If A and B are two subsets of a metric space X, then A⊆B implies that Closure(A) ⊆ Closure(B)
If A and B are two subsets of a metric space X, then Closure(A∩B)⊆ Closure(A)∩Closure(B) If A and B are two subsets of a metric space X, then Closure(A∩B)⊆ Closure(A)∩Closure(B)
T10 : TOPOLOGY || Properties Of Closure On Intersection Of Two Subsets Of A Space/ Examples T10 : TOPOLOGY || Properties Of Closure On Intersection Of Two Subsets Of A Space/ Examples
Metric Spaces | Lecture 53 | Closure of a Set Metric Spaces | Lecture 53 | Closure of a Set
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
Metric Spaces | Lecture 57 | Union of closure of two sets is same as closure of union of them Metric Spaces | Lecture 57 | Union of closure of two sets is same as closure of union of them
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
Topology Definitions: Closure, Boundary, Interior Topology Definitions: Closure, Boundary, Interior