Decoding HARLIN: Letter Substitution Logic
This question involves a simple substitution cipher where each letter is assigned a specific digit based on the examples provided.
Establishing Letter-to-Digit Mapping
We need to find the code for each letter in "HARLIN" by looking at the codes given for "MOHRA" and "KALINGA".
- From MOHRA = 73541, we get:
- M = 7
- O = 3
- H = 5
- R = 4
- A = 1
- From KALINGA = 2168901, we get:
- K = 2
- A = 1
- L = 6
- I = 8
- N = 9
- G = 0
- A = 1
Notice that the letter 'A' consistently maps to '1' in both examples, confirming the direct substitution pattern.
Coding the Target Word HARLIN
Using the established mapping, we find the code for each letter in "HARLIN":
- H corresponds to 5 (from MOHRA)
- A corresponds to 1 (from MOHRA/KALINGA)
- R corresponds to 4 (from MOHRA)
- L corresponds to 6 (from KALINGA)
- I corresponds to 8 (from KALINGA)
- N corresponds to 9 (from KALINGA)
Constructing the Final Code
Combining these digits in order gives the code for "HARLIN": 514689.
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Important Questions from Coding Decoding Based on Numbers
In a certain code language, ‘CROW’ is coded as ‘64’ and ‘EAGLE’ is coded as ‘125’. How will ‘PARROT’ be coded in that language?
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If POSTER is coded as 592314 and DARK is coded as 8647, then how will STROKE be coded as?
In a certain code language, ‘POUND’ is coded as ‘106’ and ‘CLEAN’ is coded as ‘41’. How will ‘MAKER’ be coded as in that language?
In a certain code language, 'CURD' is written as '342184' and 'BREAD' is written as '2181024'. How will 'BUTTER' be written in that language?
