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Question

In a certain code language, PHONE is coded as 78 and MOON is coded as 52. How will PLAN be coded in that language?

This question was previously asked in
SSC Stenographer 2020-21 Previous Year Paper (15-Nov-2021) (Shift 2)
The correct answer is

66

Decoding the Code Language Puzzle

The problem presents a coding language where words are coded into numbers based on a specific rule. We are given two examples: PHONE is coded as 78, and MOON is coded as 52. Our task is to find the code for the word PLAN using the same logic.

Analyzing the Given Codes: PHONE and MOON

Let's look at the letters in the words and their standard alphabetical positions:

  • P: 16
  • H: 8
  • O: 15
  • N: 14
  • E: 5

Sum of standard positions for PHONE = ${16 + 8 + 15 + 14 + 5 = 58}$. This does not match 78.

Let's consider the reverse alphabetical positions (where A=26, B=25, ..., Z=1):

  • P: ${26 - 16 + 1 = 11}$
  • H: ${26 - 8 + 1 = 19}$
  • O: ${26 - 15 + 1 = 12}$
  • N: ${26 - 14 + 1 = 13}$
  • E: ${26 - 5 + 1 = 22}$

Sum of reverse positions for PHONE = ${11 + 19 + 12 + 13 + 22 = 77}$. This is very close to 78. It seems we might need to add 1 to the sum.

Let's test this potential rule (Sum of reverse alphabetical positions + 1) with the word MOON:

  • M: ${26 - 13 + 1 = 14}$
  • O: ${26 - 15 + 1 = 12}$
  • O: ${26 - 15 + 1 = 12}$
  • N: ${26 - 14 + 1 = 13}$

Sum of reverse positions for MOON = ${14 + 12 + 12 + 13 = 51}$.

Adding 1 to the sum: ${51 + 1 = 52}$. This matches the given code for MOON.

Identifying the Coding Rule

Based on the analysis of PHONE and MOON, the rule for coding words into numbers is:

Code = (Sum of reverse alphabetical positions of all letters in the word) + 1

Letter Standard Position Reverse Position (${27 - \text{Standard Position}}$)
A 1 26
B 2 25
... ... ...
E 5 22
H 8 19
L 12 15
M 13 14
N 14 13
O 15 12
P 16 11
... ... ...
Z 26 1

Applying the Rule to PLAN

Now, let's apply this rule to find the code for the word PLAN.

Find the reverse alphabetical position for each letter in PLAN:

  • P: ${26 - 16 + 1 = 11}$
  • L: ${26 - 12 + 1 = 15}$
  • A: ${26 - 1 + 1 = 26}$
  • N: ${26 - 14 + 1 = 13}$

Calculate the sum of these reverse positions:

Sum for PLAN = ${11 + 15 + 26 + 13 = 65}$.

Finally, add 1 to the sum:

Code for PLAN = ${65 + 1 = 66}$.

Therefore, the word PLAN is coded as 66 in this language.

Revision Table: Code Language Logic

Word Letters Reverse Positions Sum of Reverse Positions Final Code (Sum + 1) Given Code
PHONE P, H, O, N, E 11, 19, 12, 13, 22 ${11 + 19 + 12 + 13 + 22 = 77}$ ${77 + 1 = 78}$ 78
MOON M, O, O, N 14, 12, 12, 13 ${14 + 12 + 12 + 13 = 51}$ ${51 + 1 = 52}$ 52
PLAN P, L, A, N 11, 15, 26, 13 ${11 + 15 + 26 + 13 = 65}$ ${65 + 1 = 66}$ ? (Calculated 66)

Additional Information: Letter Coding in Reasoning

Letter coding is a common type of question in reasoning sections of competitive exams. It involves assigning codes to letters based on various rules. Understanding these rules helps in cracking the code for a new word. Common rules include:

  • Using standard alphabetical positions (A=1, B=2, ...).
  • Using reverse alphabetical positions (A=26, B=25, ...).
  • Adding or subtracting a fixed number from the positions.
  • Multiplying or dividing the positions.
  • Summing the positions (standard or reverse).
  • Applying different rules to vowels and consonants.
  • Interchanging letters or blocks of letters.

Practicing different types of letter coding problems helps improve pattern recognition and problem-solving skills.

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