IF F IS A CONTINUOUS FUNCTION THEN INVERSE IMAGE OF CLOSED SETS IN Y IS CLOSED SUBSET IN X IN HINDI

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Topology: A function is continuous if and only if inverse image of every closed set is closedTopology: A function is continuous if and only if inverse image of every closed set is closed
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The Inverse Image of a CLOSED Set Under a Continuous Function is CLOSED | AnalysisThe Inverse Image of a CLOSED Set Under a Continuous Function is CLOSED | Analysis
f is continuous if and only if inverse image of closed set is closed| continous functions theoremsf is continuous if and only if inverse image of closed set is closed| continous functions theorems
# 8, f is continuous iff inverse image of a closed set is closed in metric space# 8, f is continuous iff inverse image of a closed set is closed in metric space
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A Function f is Continuous on X iff, for every subset C closed in Y, f inverse C is closed in X.A Function f is Continuous on X iff, for every subset C closed in Y, f inverse C is closed in X.
Theorem regarding continuous function | Continuity of function| Topology | Closed set | Limit pointTheorem regarding continuous function | Continuity of function| Topology | Closed set | Limit point