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Question

If different combinations are formed using the letters B, A, R, E and arranged in the order in which they would appear in an English dictionary, the combination 'BARE' will be at the ____ position.

This question was previously asked in
RRB NTPC 2019 CBT 1 Question Paper (8-Mar-2021) (Shift 2)
The correct answer is
$8^{\text{th}}$

Dictionary Order Position of 'BARE'

To find the position of the word 'BARE' when all combinations of the letters B, A, R, E are arranged alphabetically, follow these steps:

1. Alphabetical Order of Letters

First, arrange the given letters in alphabetical order:

  • A, B, E, R

2. Count Words Starting with Earlier Letters

Identify words that come before 'BARE' in the dictionary.

  • Words starting with 'A': The remaining 3 letters (B, E, R) can be arranged in $3!$ ways. $3! = 3 \times 2 \times 1 = 6$ There are 6 words starting with 'A'.

3. Determine Position within 'B' Words

Now, consider words starting with 'B'. The target word is 'BARE'.

  • Words starting with 'BA': The second letter is 'A'. The remaining letters are E, R.

    List the arrangements of E, R alphabetically:

    • BAER (This is the 1st word starting with 'BA')
    • BARE (This is the 2nd word starting with 'BA')

4. Calculate Total Position

The total position of 'BARE' is the sum of words starting with earlier letters plus its position among the words starting with 'B'.

  • Position = (Words starting with 'A') + (Position of 'BARE' among words starting with 'BA')
  • Position = $6 + 2 = 8$

Therefore, 'BARE' is at the $8^{\text{th}}$ position.

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