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How many such pairs of letters are there in the word READING each of which has as many letters between them in the word (in both forward and backward directions) as they have between them in the english alphabetical series?OptionsTwoNoneMore than threeThree

Question

How many such pairs of letters are there in the word READING each of which has as many letters between them in the word (in both forward and backward directions) as they have between them in the english alphabetical series?OptionsTwoNoneMore than threeThree

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Solution

The question is asking for pairs of letters in the word "READING" that have the same number of letters between them in the word as they do in the English alphabet.

Let's break it down:

  1. Start by writing out the word and the corresponding alphabetical positions: R(18), E(5), A(1), D(4), I(9), N(14), G(7).

  2. Now, look for pairs of letters that have the same number of letters between them in the word as they do in the alphabet.

  3. The pairs that meet this criteria are:

    • R and G: In the word, there are 5 letters between R and G. In the alphabet, there are also 5 letters between R and G (S, T, U, V, W).
    • A and E: In the word, there are 2 letters between A and E. In the alphabet, there are also 2 letters between A and E (B, C, D).
    • D and I: In the word, there is 1 letter between D and I. In the alphabet, there are also 4 letters between D and I (E, F, G, H).

So, the answer is "Three".

This problem has been solved

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