In a certain code language, "DEAF" is written as "4516" and "KILL" is written as "1191212". How will "LORD" be written in that language?
1215184
The problem asks us to decode the word "LORD" based on how "DEAF" and "KILL" are encoded in a specific code language. To solve this, we need to analyze the relationship between the letters of the given words and the numbers they are encoded into.
Let's look at the first example:
Now, let's consider the position of each letter in the English alphabet:
If we put these position numbers together, we get 4, 5, 1, 6. Concatenating these numbers gives us "4516", which matches the given code for "DEAF".
Let's check if this pattern holds true for the second example:
Let's find the position of each letter in the English alphabet for "KILL":
Putting these position numbers together gives us 11, 9, 12, 12. Concatenating these numbers gives us "1191212", which perfectly matches the given code for "KILL".
The pattern is confirmed: Each letter in the word is replaced by its corresponding position number in the English alphabet, and these numbers are joined together to form the code.
Now we will apply the same pattern to the word "LORD" to find its code.
We need to find the position of each letter in "LORD" in the English alphabet:
Let's list the letters and their positions:
| Letter | Alphabet Position |
|---|---|
| L | 12 |
| O | 15 |
| R | 18 |
| D | 4 |
Now, we concatenate these position numbers: 12, 15, 18, 4.
Joining these numbers gives us the code: 1215184.
Based on the coding pattern where each letter is replaced by its alphabet position, the word "LORD" is encoded as "1215184".
| Letter | Alphabet Position | Encoded Value |
|---|---|---|
| L | 12th | 12 |
| O | 15th | 15 |
| R | 18th | 18 |
| D | 4th | 4 |
Concatenating 12, 15, 18, and 4 gives 1215184.
Code language questions often use various patterns. Besides using the direct alphabet position (A=1, B=2, ... Z=26), other common patterns include:
Practicing different types of coding patterns helps in quickly identifying the rule in such problems.
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