1.

In a word, the position of a particular letter L is 5th from the left side and 6th from the right hand side. How many letters must be eliminated to make it a 7 letter words.​

Answer»

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It is given that:

  • There is a WORD.
  • L is 5th from the left and 6th from the right.

To FinD:

  • FIRSTLY total no. of letters in the word and then no. of letters must be eliminated to get a 7 letter word.

How to solve?

We have the position of L from left side as well as right side. So, to get the position we can simply ADD them but if we do so, then the position of L will be added two times.

We can hence, subtract 1 from the sum.

✤ A total no. of persons in a row = Position of a person from L.H.S + Position of the same person from R.H.S – 1.

⇒ Total no. of persons = 5 + 6 - 1

⇒ Total no. of persons = 10

We need to eliminate letters to get a 7 letter word.

⇒ No. of letters to be eliminated = 10 - 7 = 3 (Ans)

And we are done! :D

Explore more!!

  • The above question was of Ranking test. Here a particular GROUP of people or things are arranged in a particular order like from top-bottom or right-left.



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