Question: 3. Two points (1,1) in a metric space X are said to be connected, if there is a connected subspace of X containing a and

 3. Two points (1,1) in a metric space X are said
to be connected, if there is a connected subspace of X containing

3. Two points (1,1) in a metric space X are said to be connected, if there is a connected subspace of X containing a and b. Prove that if every pair of points in X are connected, then X is connected

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