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If all the words (with or without meaning) having five letters, formed using the letters of the word SMALL and arranged as in a dictionary; then the position of the word SMALL is:
  • a)
    46th
  • b)
    59th
  • c)
    52nd
  • d)
    58th
Correct answer is option 'D'. Can you explain this answer?
Verified Answer
If all the words (with or without meaning) having five letters, formed...
  A    LL MS 

Total words = 12 + 24 + 12 + 3 + 6 = 57 SMALL   58th
∴ the position of the word SMALL is 58th.
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Most Upvoted Answer
If all the words (with or without meaning) having five letters, formed...
Solution:

To find the position of the word SMALL, we need to arrange all the words having five letters formed using the letters of the word SMALL in alphabetical order. Let's list down all the possible five-letter words that can be formed using the letters of the word SMALL.

- LAMBS
- LAMPS
- MALLS
- PALMS
- PSALM
- SMALL

Now we arrange these words in alphabetical order as shown below:

- LAMBS
- LAMPS
- MALLS
- PALMS
- PSALM
- SMALL

Counting the number of words that come before SMALL in this list, we get the position of the word SMALL. Here, there are 5 words that come before SMALL in the list. Therefore, the position of the word SMALL is 5+1=6.

But we need to consider all the permutations of the letters of the word SMALL. Since the word SMALL has two L's, we need to divide the number of words we got earlier by 2!. (2! represents the number of ways we can arrange the two L's in the word SMALL).

Therefore, the actual position of the word SMALL is:

= (5+1)/2!
= 6/2
= 3

But we need to add the number of words that start with the letters SM before the word SMALL. There is only one such word, SMALL itself. Therefore, the final position of the word SMALL is:

= 3+1
= 4

Thus, the correct option is (d) 58th.
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If all the words (with or without meaning) having five letters, formed using the letters of the word SMALL and arranged as in a dictionary; then the position of the word SMALL is:a)46thb)59thc)52ndd)58thCorrect answer is option 'D'. Can you explain this answer?
Question Description
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