In a certain code language, ‘STORM’ is written as ‘12694’ and ‘TREND’ is written as ‘29554’. How will ‘WATER’ be written in that language?
51259
The problem presents a coding system where words are represented by numbers. We are given two examples:
We need to find the code for the word ‘WATER’ using the same logic.
Let's look at the letters in the given words and the corresponding digits in their codes:
| Word | S | T | O | R | M |
|---|---|---|---|---|---|
| Code | 1 | 2 | 6 | 9 | 4 |
| Word | T | R | E | N | D |
|---|---|---|---|---|---|
| Code | 2 | 9 | 5 | 5 | 4 |
By comparing these, we can identify the potential code for some letters:
Notice that 'M' and 'D' are both coded as '4', and 'E' and 'N' are both coded as '5'. This suggests the code might not be a simple one-to-one mapping based solely on the letter's identity.
Let's consider the alphabetical position of each letter (A=1, B=2, ..., Z=26) and see if there's a relationship with the coded digit.
| Letter | Position | Code | Relationship |
|---|---|---|---|
| S | 19 | 1 | ? |
| T | 20 | 2 | $2+0=2$ |
| O | 15 | 6 | $1+5=6$ |
| R | 18 | 9 | $1+8=9$ |
| M | 13 | 4 | $1+3=4$ |
| E | 5 | 5 | $5$ |
| N | 14 | 5 | $1+4=5$ |
| D | 4 | 4 | $4$ |
Looking at the table, a clear pattern emerges for most letters:
The only exception appears to be the letter S. Its position is 19, and the sum of its digits is $1+9=10$. However, its code is given as 1. This suggests a special rule or mapping for S or when the sum is 10.
Let's assume the primary rule is: The code is the sum of the digits of the alphabetical position, with S(19) being a specific case where its sum (10) maps to 1.
Now, let's apply this logic to the word ‘WATER’. We need to find the code for each letter:
Combining the codes for each letter in ‘WATER’ (W, A, T, E, R) in order, we get:
5 1 2 5 9
Based on the identified pattern, the code for ‘WATER’ is 51259.
| Letter | Position | Calculation (Sum of Digits) | Code |
|---|---|---|---|
| A | 1 | 1 | 1 |
| D | 4 | 4 | 4 |
| E | 5 | 5 | 5 |
| M | 13 | $1+3=4$ | 4 |
| N | 14 | $1+4=5$ | 5 |
| O | 15 | $1+5=6$ | 6 |
| R | 18 | $1+8=9$ | 9 |
| S | 19 | $1+9=10$ | 1 (Special case) |
| T | 20 | $2+0=2$ | 2 |
| W | 23 | $2+3=5$ | 5 |
Coding-decoding questions test your ability to identify patterns and rules in a given set of examples and apply them to find a missing code. Common patterns include:
Solving these puzzles often requires careful observation, comparing the given examples, listing down potential relationships, and testing hypotheses until a consistent rule is found.
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