For example :
(1,6) and (2,4) have (2,4) common.
(2,4) and (3,6) have (3,4) common.
There can be N numbers of coordinates and we have to find the common
intersection point among all those coordinates.
For example :
(1,6) and (2,4) have (2,4) common.
(2,4) and (3,6) have (3,4) common.
There can be N numbers of coordinates and we have to find the common
intersection point among all those coordinates.
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If the intervals have a common intersection it should be $(a,b)$ where $a$ is the maximum value of all the left endpoints and $b$ is the minimum of all the right sides.
In case that the $b$ happens to be less than $a$ there is no common intersection.
Of course a graph will always be helpful.