Select the correct answerHow many such pairs of the letters are there in the word MOCKINGLY both in forward and backward directions ,each of which has as many letters between them in the word as in english alphabetical order?OptionsOneNoneMore than ThreeTwoThree
Question
Select the correct answerHow many such pairs of the letters are there in the word MOCKINGLY both in forward and backward directions ,each of which has as many letters between them in the word as in english alphabetical order?OptionsOneNoneMore than ThreeTwoThree
Solution
To find the number of pairs of letters in the word "MOCKINGLY" that have as many letters between them in the word as in the English alphabetical order, we need to follow these steps:
Step 1: Write down the English alphabetical order: A, B, C, D, E, F, G, H, I, J, K, L, M, N, O, P, Q, R, S, T, U, V, W, X, Y, Z.
Step 2: Identify the letters in the word "MOCKINGLY" and their positions in the word: M (1st position), O (2nd position), C (3rd position), K (4th position), I (5th position), N (6th position), G (7th position), L (8th position), Y (9th position).
Step 3: Count the number of letters between each pair of letters in the word "MOCKINGLY" and compare it to their positions in the English alphabetical order.
- For the pair "M" and "O", there are 1 letter between them in the word and 1 letter between them in the English alphabetical order. So, this pair satisfies the condition.
- For the pair "O" and "C", there are 2 letters between them in the word and 2 letters between them in the English alphabetical order. So, this pair satisfies the condition.
- For the pair "C" and "K", there are 2 letters between them in the word and 2 letters between them in the English alphabetical order. So, this pair satisfies the condition.
- For the pair "K" and "I", there are 2 letters between them in the word and 2 letters between them in the English alphabetical order. So, this pair satisfies the condition.
- For the pair "I" and "N", there are 1 letter between them in the word and 1 letter between them in the English alphabetical order. So, this pair satisfies the condition.
- For the pair "N" and "G", there are 2 letters between them in the word and 2 letters between them in the English alphabetical order. So, this pair satisfies the condition.
- For the pair "G" and "L", there are 2 letters between them in the word and 2 letters between them in the English alphabetical order. So, this pair satisfies the condition.
- For the pair "L" and "Y", there are 1 letter between them in the word and 1 letter between them in the English alphabetical order. So, this pair satisfies the condition.
Step 4: Count the total number of pairs that satisfy the condition. In this case, there are 8 pairs.
Therefore, the correct answer is "More than Three" (Option: More than Three).
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