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Question

If IMHO = JNIP; IDK = JEL; and SO = TP, then IDC =

The correct answer is
JED

Analyzing the Coding Pattern

The question presents a coding puzzle based on letter transformations. We need to identify the consistent rule applied to the given examples:

  • IMHO = JNIP
  • IDK = JEL
  • SO = TP

Let's examine the relationship between the letters in each pair.

Identifying the Letter Shift Rule

By comparing the letters in the input words and their corresponding coded words, we observe a consistent pattern:

  • IMHO to JNIP: Each letter is shifted one position forward in the alphabet (I+1=J, M+1=N, H+1=I, O+1=P).
  • IDK to JEL: This example also follows the rule (I+1=J, D+1=E, K+1=L).
  • SO to TP: This confirms the pattern (S+1=T, O+1=P).

The rule is a simple alphabetical shift where each letter is replaced by the next letter in the sequence (a consistent $+1$ shift).

Applying the Pattern to Find IDC

Now, we apply the established $+1$ letter shift rule to the target word IDC:

  • The first letter is I. Shifting it one position forward gives J (I + 1 = J).
  • The second letter is D. Shifting it one position forward gives E (D + 1 = E).
  • The third letter is C. Shifting it one position forward gives D (C + 1 = D).

Combining these results, we find that IDC transforms into JED.

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Important Questions from Coding Decoding

  1. If IMAGE and FIELD are coded as FHBNJ and EMFJG respectively then, which one among the given options is the most appropriate code for BEACH ?
  2. If HIDE and CAGE are coded as 19-23-7-11 and 5-2-17-11 respectively, then what is the code for HIGH?
  3. In the given figure, EF and HJ are coded as 30 and 80, respectively. Which one among the given options is most appropriate for the entires marked (i) and (ii)?

  4. Examine the given data. The value of X is ________ (in integer). 
    Hint: Onset clusters are not allowed in the language.

    12buzbi
    20bizbu
    22bizbuzbi
    13busti
    Xtizbuzbi
  5. P, Q, R and S are to be uniquely coded using $\alpha$ and $\beta$. If P is coded as $\alpha\alpha$ and Q as $\alpha\beta$, then R and S, respectively, can be coded as
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