In a code language, SICK is written as JBHR. How will CURE be written in the same language?
DQTB
This question asks us to identify the rule used to transform the word SICK into the code JBHR and then apply the same rule to find the code for the word CURE. These types of questions test our ability to find logical patterns based on alphabetical positions, shifts, or other rearrangements.
Let's look at the letters of the original word SICK and their corresponding letters in the coded word JBHR:
Initially, we might look for a direct shift in alphabetical position for each letter:
The shifts (-9, -7, +5, +7) do not follow a simple, consistent pattern. This suggests that the relationship might not be a direct letter-by-letter correspondence with a simple shift.
Let's reconsider the relationship between the letters. What if the letters in the coded word are arranged in a different order? Let's try comparing the letters of SICK with the letters of JBHR in reverse order:
Let's examine the shifts now:
This reveals a consistent pattern! Each letter in SICK is shifted back by one position in the alphabet, and the resulting letters are then arranged in reverse order to form the code JBHR.
Let's verify this rule with SICK:
The sequence of shifted letters is RHBJ. When we reverse this sequence, we get JBHR, which matches the given code for SICK.
Now, let's apply the same pattern to the word CURE.
Step 1: Shift each letter back by 1 position.
The sequence of shifted letters is BTQD.
Step 2: Reverse the sequence of shifted letters.
Reversing the sequence BTQD gives us DQTB.
The coded word for CURE based on the identified pattern is DQTB. Let's check the given options:
Our result, DQTB, matches Option 4.
| Original Word | Shifted Letters (-1) | Reversed Shifted Letters (Code) |
|---|---|---|
| SICK | RHBJ | JBHR |
| CURE | BTQD | DQTB |
Therefore, following the logic derived from SICK to JBHR, the word CURE is coded as DQTB.
| Concept | Description | Example |
|---|---|---|
| Letter Position | The numerical order of a letter in the alphabet (A=1, B=2, ... Z=26). | C is the 3rd letter, so its position is 3. |
| Alphabetical Shift | Moving a letter forward or backward a certain number of positions in the alphabet. | A +1 shift on C gives D. A -1 shift on C gives B. |
| Reversal | Arranging the elements of a sequence in the opposite order. | Reversing the sequence ABCD gives DCBA. |
| Coding Pattern | The specific rule or set of rules used to transform a word into a coded form. | Shift each letter by -1 and reverse the result. |
Coding language questions in logical reasoning often use various patterns. Understanding these common types can help you solve problems faster:
Practice with different examples helps in quickly identifying the pattern being used in a specific question.
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