The question presents a coding puzzle based on letter transformations. We need to identify the consistent rule applied to the given examples:
Let's examine the relationship between the letters in each pair.
By comparing the letters in the input words and their corresponding coded words, we observe a consistent pattern:
The rule is a simple alphabetical shift where each letter is replaced by the next letter in the sequence (a consistent $+1$ shift).
Now, we apply the established $+1$ letter shift rule to the target word IDC:
Combining these results, we find that IDC transforms into JED.
If "$\oplus$" means"-", "$\otimes$" means "$\div$", If "$\triangle$" means"+", "$\nabla$" means "$\times$", then, the value of the expression $\triangle 2 \oplus 3 \triangle ((4 \otimes 2) \nabla 4)$ =
If IMHO = JNIP; IDK = JEL; and SO = TP, then IDC = _____.
| Swahili | Meaning |
| ni-na-soma | I am reading |
| a-na-soma | She/he is reading |
| tu-na-soma | We are reading |
| ni-li-soma | I read [past] |
| a-li-soma | She/he read [past] |
| ni-ta-soma | I will read |
| tu-ta-soma | We will read |
A code language is formulated thus:
Vowels in the original word are replaced by the next vowel from the list of vowels, A-E-I-O-U (For example, E is replaced by I and U is replaced by A). Consonants in the original word are replaced by previous consonant (For example, T is replaced by S and V is replaced by T).
Then how does the word, GOODMORNING appear in the coded language?