If all the letters in the word NEIGHBOUR are rearranged as they appear in the english alphabets , the position of how many letters will remain unchanged after the rearrangement ?OptionsMore than threeNoneThreeTwoOne
Question
If all the letters in the word NEIGHBOUR are rearranged as they appear in the english alphabets , the position of how many letters will remain unchanged after the rearrangement ?OptionsMore than threeNoneThreeTwoOne
Solution 1
To find out how many letters will remain unchanged after rearranging the letters in the word NEIGHBOUR, we need to determine the positions of each letter in the English alphabet.
The word NEIGHBOUR consists of 8 letters: N, E, I, G, H, B, O, and U.
Now, let's rearrange these letters in alphabetical order: B, E, G, H, I, N, O, and U.
Comparing the original word with the rearranged letters, we can see that the letters E, G, H, I, N, O, and U have changed their positions. Only the letter B remains in the same position.
Therefore, the position of only one letter, B, will remain unchanged after the rearrangement.
The correct answer is: One.
Solution 2
To solve this problem, we first need to rearrange the letters in the word "NEIGHBOUR" in alphabetical order.
The alphabetical order of the letters in the English alphabet is: 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.
So, when we rearrange the letters in "NEIGHBOUR" in alphabetical order, we get: B, E, G, H, I, N, O, R, U.
Now, we compare this with the original word "NEIGHBOUR".
N -> B E -> E I -> G G -> H H -> I B -> N O -> O U -> R R -> U
From the above comparison, we can see that only two letters (E and O) remain in the same position after the rearrangement.
So, the answer to the question is "Two".
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