In a certain code language, 'CAKES’ is written as 'FXNBV' and 'ABUSE' is written as 'DYXPH'. How will 'BARKS' be written in that language?
EXUHV
This question involves a type of coding language puzzle where letters in a word are transformed into other letters based on a specific rule or pattern. To solve this, we need to identify the rule applied to the given examples and then use that rule to code the target word.
We are given two examples of words coded into new words:
Let's look at the letter-by-letter transformation for 'CAKES' to 'FXNBV':
To find the pattern, we can look at the positions of these letters in the English alphabet (A=1, B=2, ..., Z=26):
| Original Letter | Position | Coded Letter | Position | Shift |
|---|---|---|---|---|
| C | 3 | F | 6 | $6 - 3 = +3$ |
| A | 1 | X | 24 | $24 - 1 = +23$ (or $1 - 3 = -2$ mod 26, which is 24) |
| K | 11 | N | 14 | $14 - 11 = +3$ |
| E | 5 | B | 2 | $2 - 5 = -3$ |
| S | 19 | V | 22 | $22 - 19 = +3$ |
The pattern observed is a sequence of shifts: $+3, -3, +3, -3, +3$. Let's verify this pattern with the second example, 'ABUSE' to 'DYXPH'.
| Original Letter | Position | Coded Letter | Position | Shift |
|---|---|---|---|---|
| A | 1 | D | 4 | $4 - 1 = +3$ |
| B | 2 | Y | 25 | $25 - 2 = +23$ (or $2 - 3 = -1$ mod 26, which is 25) |
| U | 21 | X | 24 | $24 - 21 = +3$ |
| S | 19 | P | 16 | $16 - 19 = -3$ |
| E | 5 | H | 8 | $8 - 5 = +3$ |
The second example also follows the same $+3, -3, +3, -3, +3$ shift pattern. This confirms our identified rule for this code language.
Now we apply the $+3, -3, +3, -3, +3$ shift rule to the word 'BARKS':
Combining the coded letters, 'BARKS' is written as 'EXUHV'.
Based on the $+3, -3, +3, -3, +3$ coding pattern derived from 'CAKES' and 'ABUSE', the word 'BARKS' is coded as EXUHV.
| Original Word | Coded Word |
|---|---|
| BARKS | EXUHV |
| Concept | Description | Example |
|---|---|---|
| Letter Position | Assigning a numerical value to each letter (A=1, B=2, ..., Z=26). | C = 3, S = 19 |
| Constant Shift | Adding or subtracting the same number for every letter. | A $+2 \implies$ C, B $+2 \implies$ D (e.g., AB $\implies$ CD) |
| Varying Shift | Adding or subtracting different numbers, or following a pattern like $+3, -3, +3, ...$ | Used in this problem: $+3, -3, +3, -3, +3$. |
| Alphabetical Cycle | When a shift goes beyond Z (26) or below A (1), you wrap around (e.g., Z $+1 \implies$ A, A $-1 \implies$ Z). | A $-3 \implies$ X (wraps around from Z to Y to X). |
Coding-decoding questions test your ability to identify patterns and rules in letter or number sequences. Common types include:
Practicing different types helps you quickly identify the pattern in coding-decoding problems.
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