In a certain code language, 'PERHAPS' is written as 'SPAHREP'. How will 'CHEWING' be written in that language?
GNIWEHC
This question involves a coding language where words are transformed based on a specific rule or pattern. We are given an example: 'PERHAPS' is coded as 'SPAHREP'. Our task is to identify this pattern and apply it to the word 'CHEWING' to find its coded form.
Let's look at the relationship between the original word 'PERHAPS' and its coded form 'SPAHREP'. We can compare the positions of the letters:
Original Word: P E R H A P S
Positions: 1 2 3 4 5 6 7
Coded Word: S P A H R E P
Positions: 1 2 3 4 5 6 7
Comparing the letters at each position in the original and coded words:
This shows that the letters of the original word 'PERHAPS' are simply reversed to get the coded word 'SPAHREP'. The last letter of the original word becomes the first, the second to last becomes the second, and so on.
Now we apply the same reversal pattern to the word 'CHEWING'.
Original Word: C H E W I N G
Positions: 1 2 3 4 5 6 7
To reverse the word, we take the letters from last to first:
Putting these letters together in the reversed order, we get: G N I W E H C.
We have found that 'CHEWING' should be coded as 'GNIWEHC'. Now let's look at the given options:
Our calculated coded word 'GNIWEHC' exactly matches Option 4.
Based on the pattern observed in the example 'PERHAPS' being coded as 'SPAHREP' (simple reversal of letters), applying the same pattern to 'CHEWING' results in 'GNIWEHC'.
| Original Word | Pattern | Coded Word |
|---|---|---|
| PERHAPS | Reverse the letters | SPAHREP |
| CHEWING | Reverse the letters | GNIWEHC |
Reviewing the key elements of this type of coding problem:
Coding-decoding problems in reasoning tests often use various patterns. Some common types include:
Solving these problems requires careful observation and logical deduction to identify the specific rule being followed.
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