In a code language, if TALLER is written as 202612122218, then how will BENIGN be written in the same language?
- A2221418714
- B2221318713
- C2221497245
- D2514187143
Solution & Step-by-step Explanation
Let's investigate the positions of the letters in TALLER:
T=20 (Forward position)
A=26 (Backward / Reverse position: 27−1=26)
L=12 (Forward position)
L=12 (Forward position)
E=22 (Backward / Reverse position: 27−5=22)
R=18 (Forward position)
Looking closely, the consonants (T,L,L,R) are represented by their regular forward positions:
T→20, L→12, L→12, R→18.
The vowels (A,E) are represented by their reverse positional values:
A→26, E→22.
Let's test this logic on BENIGN:
B (Consonant) → Forward position = 2
E (Vowel) → Reverse position =27−5=22
N (Consonant) → Forward position = 14
I (Vowel) → Reverse position =27−9=18
G (Consonant) → Forward position = 7
N (Consonant) → Forward position = 14
Putting it together: 2221418714.
T=20 (Forward position)
A=26 (Backward / Reverse position: 27−1=26)
L=12 (Forward position)
L=12 (Forward position)
E=22 (Backward / Reverse position: 27−5=22)
R=18 (Forward position)
Looking closely, the consonants (T,L,L,R) are represented by their regular forward positions:
T→20, L→12, L→12, R→18.
The vowels (A,E) are represented by their reverse positional values:
A→26, E→22.
Let's test this logic on BENIGN:
B (Consonant) → Forward position = 2
E (Vowel) → Reverse position =27−5=22
N (Consonant) → Forward position = 14
I (Vowel) → Reverse position =27−9=18
G (Consonant) → Forward position = 7
N (Consonant) → Forward position = 14
Putting it together: 2221418714.