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Consider the following series:

$\text{N 3 \$ A 2 % P 5 # 7 E R ¥ 11 T 9 B O}$

if starting from A each alternate letter/number/symbol will be deleted which letter/number/symbol will be $3^{rd}$ to the left of the letter/number/symbol which is $4^{th}$ from the right end.

  1. $7$
  2. $11$
  3. $O$
  4. $\%$
  5. $R$



When we delete alternate letter/number/symbol starting from $\text{A,}$ then new series will $\text{A % 5 7 R 11 9 0}$

So, $3^{rd}$ to the left and $4^{th}$ from the right end $= 7^{th}$ from right end is $\%$

why considering deleted one

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1 Answer

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1 votes
Yes. You are correct. In the newly obtained series, we have to find the 7th one from the right end and that is '%' - 4th option.

Where is deleted one considered?

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