In a code language, if RESERVOIR is written as 9 and PRESERVING is written as 10, then how will CONGRATULATION be written in the same language?
14
This question asks us to decode a pattern used in a specific language where words are converted into numbers. We are given two examples, and we need to apply the same logic to a third word.
Let's look at the given examples to find the relationship between the word and the number it represents:
Let's count the number of letters in each word:
Now let's compare the number of letters with the given code:
| Word | Number of Letters | Given Code |
|---|---|---|
| RESERVOIR | 9 | 9 |
| PRESERVING | 10 | 10 |
From the analysis, it appears that the code for each word is simply equal to the total number of letters in that word. The pattern is:
Code = Number of Letters in the Word
Now, we need to find the code for the word CONGRATULATION using the same pattern. First, let's count the letters in CONGRATULATION:
C, O, N, G, R, A, T, U, L, A, T, I, O, N
Counting them one by one:
The word CONGRATULATION has a total of 14 letters.
Following the pattern (Code = Number of Letters), the code for CONGRATULATION should be 14.
Based on the observed pattern from RESERVOIR and PRESERVING, the code for CONGRATULATION, which has 14 letters, is 14.
The final answer is 14.
| Word | Number of Letters | Inferred Code | Reasoning |
|---|---|---|---|
| RESERVOIR | 9 | 9 | Matches given code (9 letters → 9) |
| PRESERVING | 10 | 10 | Matches given code (10 letters → 10) |
| CONGRATULATION | 14 | 14 | Applying the pattern (14 letters → ?) |
This type of problem falls under logical reasoning or coding-decoding. These questions test your ability to identify simple arithmetic or positional patterns based on letters or digits. Common patterns involve:
Always start by examining the simplest possibilities, like the number of letters, before moving to more complex ones.
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