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(A) The original alphabet series is $A$ to $Z$.When the letters are interchanged such that $A$ becomes $Z$,$B$ becomes $Y$,and so on,the new series be

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$M$

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(A) The original alphabet series is $A$ to $Z$.When the letters are interchanged such that $A$ becomes $Z$,$B$ becomes $Y$,and so on,the new series becomes the reverse of the original alphabet: $Z, Y, X, W, V, U, T, S, R, Q, P, O, N, M, L, K, J, I, H, G, F, E, D, C, B, A$.We need to find the thirteenth letter from the right end.The right end of the new series is $A$.Counting from the right ($A$ as the first letter):$1^{st}: A, 2^{nd}: B, 3^{rd}: C, 4^{th}: D, 5^{th}: E, 6^{th}: F, 7^{th}: G, 8^{th}: H, 9^{th}: I, 10^{th}: J, 11^{th}: K, 12^{th}: L, 13^{th}: M$.Therefore,the thirteenth letter from the right is $M$.

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