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Question

Each of the letters in the word KINGDOM are arranged in alphabetical order. How many letters are there in the English alphabetical series between the letter which is fourth from the left and the one which is second from the right in the new letter-cluster thus formed?

The correct answer is

Two

Understanding the Letter Arrangement Problem

The question asks us to take the letters of the word "KINGDOM", arrange them in alphabetical order, and then find the number of letters in the standard English alphabet that are between two specific letters in this new arrangement: the fourth letter from the left and the second letter from the right.

Step 1: Arrange the Letters of KINGDOM Alphabetically

First, let's identify the letters in the word KINGDOM:

  • K
  • I
  • N
  • G
  • D
  • O
  • M

Now, we arrange these letters in their standard alphabetical order. The English alphabet order is A, B, C, D, E, F, G, H, I, J, K, L, M, N, O, P, Q, R, S, T, U, V, W, X, Y, Z.

Arranging the letters D, G, I, K, M, N, O alphabetically, we get:

Position Letter
1st D
2nd G
3rd I
4th K
5th M
6th N
7th O

The new letter-cluster formed by arranging the letters of KINGDOM in alphabetical order is D G I K M N O.

Step 2: Identify the Required Letters in the New Cluster

We need to find two specific letters in the new letter-cluster (D G I K M N O):

  • The letter which is fourth from the left.
  • The letter which is second from the right.

Let's count from the left in D G I K M N O:

$1^{st}$ from left: D

$2^{nd}$ from left: G

$3^{rd}$ from left: I

$4^{th}$ from left: K

So, the fourth letter from the left is K.

Now, let's count from the right in D G I K M N O:

$1^{st}$ from right: O

$2^{nd}$ from right: N

So, the second letter from the right is N.

Step 3: Count Letters Between K and N in the English Alphabet

We need to find how many letters are there in the English alphabetical series between the letter K and the letter N.

Let's look at the segment of the English alphabet around K and N:

... J, K, L, M, N, O ...

The letters that appear strictly between K and N in the standard English alphabet are L and M.

Counting these letters, we find there are two letters (L and M) between K and N.

Conclusion

The number of letters in the English alphabetical series between the letter which is fourth from the left (K) and the one which is second from the right (N) in the new letter-cluster formed by arranging KINGDOM alphabetically is two.

Revision Table: Key Steps

Step Action Result (for KINGDOM)
1 List letters in word K, I, N, G, D, O, M
2 Arrange letters alphabetically D, G, I, K, M, N, O
3 Find $4^{th}$ letter from left K
4 Find $2^{nd}$ letter from right N
5 Count letters between K and N in English alphabet L, M (Two letters)

Additional Information: Alphabetical Reasoning

Problems like this test your ability to work with the English alphabet, understand order, and identify positions. They often involve:

  • Arranging letters of a word alphabetically or in reverse alphabetical order.
  • Finding letters at specific positions from the left or right end.
  • Counting letters between two given letters in the standard alphabet sequence.
  • Performing operations like skipping letters or replacing letters.

Practicing the standard order of the English alphabet (A to Z) and being comfortable with counting positions from both ends is key to solving such alphabetical reasoning questions efficiently.

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Important Questions from Dictionary or Alphabet Based

  1. The position of how many letters will remain unchanged if each of the letter in the word ‘FINGER' is arranged in alphabetical order?  

  2. The position of how many letters will remain unchanged if each of the letter in the word 'CATEGORY' is arranged in alphabetical order?

  3. The position of how many letters will remain unchanged if each of the letter in the word 'BACHELOR' is arranged in alphabetical order?

  4. The position of how many letters will remain unchanged if each of the letter in the word 'TIMES' is arranged in alphabetical order?

  5. From the given alternatives, select the word which CANNOT be formed using the letters of the given word.

    Recalcitrant
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