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how many pairs of letters are there in these words which have as many letters between them in DELIBERATE?

Question

How many pairs of letters are there in these words which have as many letters between them in DELIBERATE?

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Solution

Sure, let's break it down:

  1. First, write down the word "DELIBERATE".

  2. Now, we need to find pairs of letters that have the same number of letters between them in the word as they do in the alphabet.

  3. Let's start with the first letter, 'D'. The next letter in the alphabet is 'E', which is also the next letter in the word. So, 'D' and 'E' form one pair.

  4. The next letter is 'E'. The next letter in the alphabet is 'F', but there is no 'F' in the word, so we move on.

  5. The next letter is 'L'. The next letter in the alphabet is 'M', but there is no 'M' in the word, so we move on.

  6. The next letter is 'I'. The next letter in the alphabet is 'J', but there is no 'J' in the word, so we move on.

  7. The next letter is 'B'. The next letter in the alphabet is 'C', but there is no 'C' in the word, so we move on.

  8. The next letter is 'E'. The next letter in the alphabet is 'F', but there is no 'F' in the word, so we move on.

  9. The next letter is 'R'. The next letter in the alphabet is 'S', but there is no 'S' in the word, so we move on.

  10. The next letter is 'A'. The next letter in the alphabet is 'B', which is two letters away in the word. So, 'A' and 'B' form another pair.

  11. The next letter is 'T'. The next letter in the alphabet is 'U', but there is no 'U' in the word, so we move on.

  12. The last letter is 'E'. The next letter in the alphabet is 'F', but there is no 'F' in the word, so we move on.

So, in the word "DELIBERATE", there are 2 pairs of letters ('D' and 'E', 'A' and 'B') that have as many letters between them in the word as they do in the alphabet.

This problem has been solved

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