4. (a) The union of a collection of connected subspaces of X that have

1.	4. (a) The union of a collection of connected subspaces of X that have a point in common is connected
Answer» ANSWER: The UNION of collection of connected subspaces of X that have a point in common is connected. PROOF. LET {Aα} be a collection of connected subspaces of space X. Let p be a point which is common to all Aα i.e., p ∈ Aα. Step-by-step explanation:

4. (a) The union of a collection of connected subspaces of X that have a point in common is connected

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The UNION of collection of connected subspaces of X that have a point in common is connected. PROOF. LET {Aα} be a collection of connected subspaces of space X. Let p be a point which is common to all Aα i.e., p ∈ Aα.

Step-by-step explanation:

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4. (a) The union of a collection of connected subspaces of X that have a point in common is connected​

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4. (a) The union of a collection of connected subspaces of X that have a point in common is connected