If the word chamber is encrypted as 3823268, what is encrypted value of twinkle

General
1

if the word chamber is encrypted as 3823268, what is encrypted value of twinkle

2

If the word “chamber” is encrypted as “3823268,” what is the encrypted value of “twinkle”?

Answer:

Based on a pattern where:

  1. Consonants use their alphabetical index but drop any tens digit (e.g., 13 → 3).
  2. Vowels use their alphabetical index + 1, and if the result is two digits, also drop the tens digit (e.g., 9 + 1 = 10 → 0).

We get the encryption for each letter in “chamber” as follows:

  • c (3rd letter) → 3
  • h (8th letter) → 8
  • a (1st letter, vowel → +1 → 2) → 2
  • m (13th letter → drop 1 → 3) → 3
  • b (2nd letter) → 2
  • e (5th letter, vowel → +1 → 6) → 6
  • r (18th letter → drop 1 → 8) → 8

Hence, “chamber” → 3823268.

Applying this exact logic to “twinkle”:

Letter Alphabetical Index Vowel/Consonant Rule Encrypted Digit
t 20 Consonant → drop tens digit (2 → 0) 0
w 23 Consonant → drop tens digit (2 → 3) 3
i 9 Vowel → (9 + 1 = 10) drop tens digit → 0 0
n 14 Consonant → drop tens digit (1 → 4) 4
k 11 Consonant → drop tens digit (1 → 1) 1
l 12 Consonant → drop tens digit (1 → 2) 2
e 5 Vowel → (5 + 1 = 6) 6

Putting those digits together:
twinkle → 0304126

@LectureNotes