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Question

Which of the following letters is $10^\text{th}$ to the right of the $9^\text{th}$ letter from the left in an Alphabetical series?

This question was previously asked in
RRB NTPC 2019 CBT 1 Question Paper (8-Mar-2021) (Shift 2)
The correct answer is
S

Finding the Specific Letter in Alphabetical Series

The question asks to find a letter based on its position relative to another letter in the standard English alphabet.

Determining the Initial Position

  • The alphabet starts from the left with A as the 1st letter.
  • We need to find the 9th letter from the left.
  • Counting from A: 1(A), 2(B), 3(C), 4(D), 5(E), 6(F), 7(G), 8(H), 9(I).
  • Therefore, the 9th letter from the left is I.

Calculating the Final Position

We need to find the letter that is 10th to the right of the 9th letter (which is I).

  • The position of 'I' is 9.
  • Moving 10 positions to the right means adding 10 to its current position number.
  • The final position is calculated as:

    $9 + 10 = 19$

  • We need to find the 19th letter in the alphabetical series.

Identifying the Resulting Letter

The 19th letter in the standard English alphabet is S.

  • 10(J), 11(K), 12(L), 13(M), 14(N), 15(O), 16(P), 17(Q), 18(R), 19(S).

Thus, the letter 10th to the right of the 9th letter from the left is S.

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