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(A) Step $1$: Remove all numbers from the given arrangement.The original sequence is: $O, 4, E, J, 5, T, 1, A, M, Q, 3, 8, N, I, K, 7, W, F, 6, S, 9,

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$T$

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(A) Step $1$: Remove all numbers from the given arrangement.The original sequence is: $O, 4, E, J, 5, T, 1, A, M, Q, 3, 8, N, I, K, 7, W, F, 6, S, 9, U, 2, Y, X$.After dropping the numbers $(4, 5, 1, 3, 8, 7, 6, 9, 2)$,the new sequence is: $O, E, J, T, A, M, Q, N, I, K, W, F, S, U, Y, X$.Step $2$: Identify the position of $S$ in the new sequence.The sequence is: $O(1), E(2), J(3), T(4), A(5), M(6), Q(7), N(8), I(9), K(10), W(11), F(12), S(13), U(14), Y(15), X(16)$.Step $3$: Find the ninth element to the left of $S$.Counting nine positions to the left from $S$ ($13^{th}$ position): $13 - 9 = 4$.The $4^{th}$ element in the new sequence is $T$.

Study the following arrangement carefully and answer the question.
$O, 4, E, J, 5, T, 1, A, M, Q, 3, 8, N, I, K, 7, W, F, 6, S, 9, U, 2, Y, X$
If all the numbers in the above arrangement are dropped,which of the following will be the ninth to the left of $S$?

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Study the following arrangement carefully and answer the question.$O, 4, E, J, 5, T, 1, A, M, Q, 3, 8, N, I, K, 7, W, F, 6, S, 9, U, 2, Y, X$If all the numbers in the above arrangement are dropped,which of the following will be the ninth to the left of $S$?