Let \( A \) be a set of \( n(\geq 3) \) distinct elements. The number of triplets \( (x, y, z) \...

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Let \( A \) be a set of \( n(\geq 3) \) distinct elements. The number of triplets \( (x, y, z) \) of the elements of \( A \) in which at least two coordinates are equal to
(A) \( { }^{n} P_{3} \)
(B) \( 3 n^{2}-2 n \)
(C) \( n^{3}-{ }^{n} P_{3} \)
(D) \( 3 n^{2}(n-1) \)
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