NGX FHZ TJU DOU WCM
(The new words formed after performing the mentioned operations may or may not necessarily be meaningful English words)
If the first and last letter of each word is replaced by immediate preceding letter as per alphabetical series, how many words will have only one vowel after rearrangement?
Two
To solve this question, we need to apply the given rule to each of the five words and then count the number of vowels in the newly formed words. The rule states that the first and last letters of each word are replaced by their immediate preceding letter in the alphabetical series.
Let's list a few immediate preceding letters for clarity, keeping in mind the standard English alphabet where 'A' is the first letter and has no preceding letter within the series context:
The standard vowels in the English alphabet are A, E, I, O, U.
We will now apply the operation to each of the five words given, letter by letter, and identify the resulting vowels:
Let's compile the results for easy understanding:
| Original Word | Operation | New Word | Vowels in New Word | Has exactly one vowel? |
|---|---|---|---|---|
| NGX | N<−M, X<−W | MGW | 0 | No |
| FHZ | F<−E, Z<−Y | EHY | 1 (E) | Yes |
| TJU | T<−S, U<−T | SJT | 0 | No |
| DOU | D<−C, U<−T | COT | 1 (O) | Yes |
| WCM | W<−V, M<−L | VCL | 0 | No |
Based on our detailed analysis, the words that have only one vowel after the rearrangement are EHY and COT.
Therefore, there are exactly two words that meet the condition of having only one vowel after the specified rearrangement.
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