#topology ..lecture 6 #disconnected sets and X is connected iff no subset is both open and closed/

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Intro to connected spaces Intro to connected spaces
Connectedness - Lecture 2 - Disconnected and Connected Metric Spaces Connectedness - Lecture 2 - Disconnected and Connected Metric Spaces
Topological space is disconnected iff it has a nonempty proper subset which is both open and closed Topological space is disconnected iff it has a nonempty proper subset which is both open and closed
topological space is disconnected iff X contains a non empty subset A which is both open and closed topological space is disconnected iff X contains a non empty subset A which is both open and closed
The Continuous Image of connected space is connected | Space is disconnected iff A is open & closed The Continuous Image of connected space is connected | Space is disconnected iff A is open & closed
Modern Topology - Lecture 6 - Connected Spaces Modern Topology - Lecture 6 - Connected Spaces
2. Metric space is disconnected iff there exist a set which is both open & closed | in Hindi 2. Metric space is disconnected iff there exist a set which is both open & closed | in Hindi
Lecture 52 | X is connected iff the only empty set and X itself are closed and open | Topology Lecture 52 | X is connected iff the only empty set and X itself are closed and open | Topology