In a certain code language 963 means flowers are beautiful 438 means beautiful and expensive 14 means expensive bag What is the code for 'and'?
8
Code language problems, often found in reasoning sections of competitive exams, require you to decipher patterns based on given sentences and their corresponding codes. The key is to identify common words and their common codes across different sentences.
We are given three sentences and their codes:
Our goal is to find the code that represents the word 'and'. We will do this by comparing the sentences and their codes to find common elements.
Let's look for words common to both "flowers are beautiful" (963) and "beautiful and expensive" (438).
The common code between 963 and 438 is 3.
Therefore, the code for 'beautiful' is 3.
Now let's look for words common to "beautiful and expensive" (438) and "expensive bag" (14).
The common code between 438 and 14 is 4.
Therefore, the code for 'expensive' is 4.
Sentence 2 is "beautiful and expensive" and its code is 438.
From Step 1, we know the code for 'beautiful' is 3.
From Step 2, we know the code for 'expensive' is 4.
Now, let's match the words and codes in Sentence 2:
The codes for Sentence 2 are 4, 3, 8. The codes 3 and 4 are already assigned to 'beautiful' and 'expensive'. The remaining code is 8.
The remaining word in Sentence 2 is 'and'.
Therefore, the code for 'and' is 8.
Using the same logic, we can deduce other codes:
| Word | Code |
|---|---|
| beautiful | 3 |
| expensive | 4 |
| bag | 1 |
| and | 8 |
| flowers / are | 9 / 6 (in any order) |
Based on our step-by-step analysis, the code for 'and' is 8.
Coding-decoding is a common topic in logical reasoning tests for various competitive exams. These questions test your ability to identify patterns and rules used to encode words, numbers, or messages and then decode them or apply the same rule to a new input.
Types of coding-decoding problems include:
Solving these problems requires careful observation, logical thinking, and systematic comparison of the given information to identify the underlying pattern or rule.
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