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Explanation:

Two members are friends if they have one element in common.
Let the two members be (a, b) and (b, c)

Now, all the members having one constituent as the common element are common friends.
i.e., all members having b as one of the elements will be common friend of the above two members.
There are (n – 3) elements apart from a, b and c and hence (n - 3) such friends.

Also, one pair formed by the uncommon constituents of the two friends is a common friend i.e., (a, c)

∴ There are n – 3 + 1 = n – 2 common friends.

Hence, option (d).