This problem requires us to identify a hidden pattern or mapping within a given code language. We are provided with examples of words and their corresponding coded representations using symbols and numbers. Our task is to figure out the rule connecting letters to codes and then use it to find the code for the word 'DRAWS'.
Let's examine the relationship between the letters and the codes in the examples provided:
We observe that the codes consist of a mix of symbols (like '@', '#', '£', '$', '%') and digits (like '6', '3', '8', '2', '9').
To decode 'DRAWS', we first need to establish a consistent mapping between each letter and its corresponding code. We can do this by comparing the letters and codes across the given examples. Letters that appear in multiple words must have the same code each time.
Comparing 'WAITER' ('@#6£38') and 'WASHED' ('@#%239'): Both words start with 'W' and have '@' as the first character in their code. Both words have 'A' as the second letter and '#' as the second character in their code. Both words contain 'E' and it corresponds to '3' in their codes. 'WAITER' has 'R' as the last letter ('8'), while 'WASHED' has 'D' as the last letter ('9'). This suggests R=8 and D=9.
Comparing 'WAITER' ('@#6£38') and 'HOSTEL' ('2$%£3+'): Both words share 'T' and 'E'. In 'WAITER', T=£ and E=3. In 'HOSTEL', T=£ and E=3. This confirms the mapping T=£ and E=3.
From 'HOSTEL' ('2$%£3+') and 'WASHED' ('@#%239'): Both words share 'H' and 'S'. In 'HOSTEL', H=2 and S=%. In 'WASHED', H=2 and S=%. This confirms H=2 and S=%.
Let's compile a definitive list of mappings:
| Letter | Code |
|---|---|
| W | @ |
| A | # |
| I | 6 |
| T | £ |
| E | 3 |
| R | 8 |
| H | 2 |
| O | $ |
| S | % |
| L | + |
| D | 9 |
Now we use the established mapping to find the code for 'DRAWS'. We look up each letter of 'DRAWS' in our mapping table:
Putting these codes together in the same order as the letters in 'DRAWS', we get the final code: 98#@%.
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