In a certain code language if ‘MOULD’ is coded as ‘1345124’, ‘PASTRY’ is coded as ‘16119201825’. How will ‘HONEY’ be coded in the same language?
8414225
Let's analyze the given coding pattern. We are provided with two examples of words coded into numbers:
We need to find the code for HONEY using the same logic.
Let's look at the letters in MOULD and their positions in the standard English alphabet (A=1, B=2, ..., Z=26):
The coded value for MOULD is 1345124. Comparing the positions with the code, we see some matches (M=13, L=12, D=4). The letters O and U do not directly match their alphabetical positions (15 and 21).
Let's consider vowels (A, E, I, O, U) and their position in the sequence of vowels:
Now let's re-examine MOULD (M O U L D):
Combining these numbers gives 13 4 5 12 4, which is 1345124. This matches the code for MOULD.
Let's verify this logic with PASTRY (P A S T R Y):
Combining these numbers gives 16 1 19 20 18 25, which is 16119201825. This matches the code for PASTRY.
The rule is clear:
Now we apply this rule to the word HONEY (H O N E Y):
Combining the codes for each letter in sequence:
H (8) O (4) N (14) E (2) Y (25)
Putting these together gives the code 8414225.
Let's compare our calculated code 8414225 with the given options:
Our calculated code 8414225 matches Option 4.
| Letter Type | Coding Rule | Example |
|---|---|---|
| Consonant | Alphabetical Position (1-26) | M → 13, P → 16, H → 8 |
| Vowel (A, E, I, O, U) | Position in Vowel Sequence (1-5) | A → 1, O → 4, U → 5, E → 2 |
Coding-decoding questions are common in logical reasoning sections of competitive exams. They test your ability to identify patterns and rules. The patterns can be based on various principles:
Practicing different types of coding-decoding problems helps in quickly identifying the underlying logic.
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