Question:medium

If every even letter of alphabets beginning with B is replaced by odd number beginning with 3, which letter/number will be the third to the right of the tenth number/letter counting from your right?

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If every even letter of alphabets beginning with B is replaced by odd number beginning with 3, which letter/number will be the third to the right of the tenth number/letter counting from your right?
Updated On: Jan 15, 2026
  • M
  • S
  • 21
  • 23
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The Correct Option is C

Solution and Explanation

The rule: Substitute even-positioned letters with the subsequent odd number (B(2) becomes 3, D(4) becomes 5, F(6) becomes 7, and so on, up to Z(26) becoming 27). Odd letters are unchanged. The modified sequence, from right to left, ends as follows: • 1st: 27 (Z) • 2nd: Y • 3rd: 25 (X) • 4th: W • 5th: 23 (V) • 6th: U • 7th: 21 (T) • 8th: S • 9th: 19 (R) • 10th: Q. Determine the third element to the right of Q in the transformed sequence. The sequence around Q is: ... O, 17(P), Q, 19(R), S, 21(T), ... • 1st to the right of Q is 19 • 2nd to the right of Q is S • 3rd to the right of Q is 21. Therefore, the answer is 21, which corresponds to option (3).
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