Consider the word "DOCUMENT". If all the vowels are eliminated from this word and each of the remaining consonants is substituted with its succeeding letter in the alphabetical series, how many vowels will be present in the new sequence?

The correct answer is Three.

Let's break down the solution step-by-step to find out how many vowels will be present in the new sequence.

Step 1: Analyze the original word
The original word given is "DOCUMENT".
Let's list all the letters in the word "DOCUMENT":
D, O, C, U, M, E, N, T

Step 2: Eliminate all the vowels
The vowels present in the word "DOCUMENT" are O, U, and E.
Eliminating these vowels leaves us with only the consonants:
D, C, M, N, T

Step 3: Substitute each remaining consonant with its succeeding letter in the alphabetical series
Now, we replace each consonant with the letter that immediately follows it in the English alphabet (A to Z):

• D → E
• C → D
• M → N
• N → O
• T → U

The new sequence of letters obtained is: E, D, N, O, U.

Step 4: Count the number of vowels in the new sequence
The letters in the new sequence are E, D, N, O, U.
Let's identify the vowels (A, E, I, O, U) in this sequence:
• E is a vowel.
• D is a consonant.
• N is a consonant.
• O is a vowel.
• U is a vowel.

The vowels in the new sequence are E, O, and U.

Therefore, there are 3 (Three) vowels present in the new sequence.