The question presents a coding puzzle where words are represented by sequences of numbers. We are given two examples: HIDE coded as 19-23-7-11 and CAGE coded as 5-2-17-11. Our task is to determine the code for the word HIGH based on these examples.
First, let's list the provided word-code pairs:
To solve this, we need to identify the pattern used to convert letters into numbers. By examining the examples, we can deduce the specific code assigned to each unique letter.
From the word HIDE:
From the word CAGE:
Notice that the letter E appears in both words and consistently maps to the code 11. This suggests a direct substitution cipher where each letter has a fixed numerical code.
We can summarize these established mappings:
| Letter | Assigned Code |
|---|---|
| H | 19 |
| I | 23 |
| D | 7 |
| E | 11 |
| C | 5 |
| A | 2 |
| G | 17 |
Now we apply these derived letter codes to find the code for the word HIGH. The word HIGH consists of the letters H, I, G, and H.
Combining these codes in sequence gives us the final code for HIGH.
Based on the established letter-to-number mappings from the examples HIDE and CAGE, the word HIGH is coded as follows:
19-23-17-19
This sequence represents the code for HIGH.
In the given figure, EF and HJ are coded as 30 and 80, respectively. Which one among the given options is most appropriate for the entires marked (i) and (ii)?
Examine the given data. The value of X is ________ (in integer).
Hint: Onset clusters are not allowed in the language.
| 12 | buzbi |
| 20 | bizbu |
| 22 | bizbuzbi |
| 13 | busti |
| X | tizbuzbi |
If IMHO = JNIP; IDK = JEL; and SO = TP, then IDC = _____.