In a certain code language, ‘PAINT’ is written as ‘80’ and ‘DROP’ is written as ‘59’. How will ‘MARKET’ be written in that language?
100
This question involves a coding-decoding pattern where words are converted into numerical values based on a specific rule. We are given two examples: 'PAINT' is coded as '80', and 'DROP' is coded as '59'. Our goal is to identify the underlying logic and apply it to find the code for 'MARKET'.
Let's analyze the given examples using common coding techniques, such as assigning numerical values to letters based on their position in the English alphabet.
The English alphabet has 26 letters. The positional value can be assigned in forward order (A=1, B=2, ..., Z=26) or reverse order (A=26, B=25, ..., Z=1).
Let's list the reverse positional values for the alphabet:
| Letter | Reverse Position (A=26, Z=1) |
|---|---|
| A | 26 |
| B | 25 |
| ... | ... |
| M | 14 |
| N | 13 |
| O | 12 |
| P | 11 |
| Q | 10 |
| R | 9 |
| S | 8 |
| T | 7 |
| U | 6 |
| V | 5 |
| W | 4 |
| X | 3 |
| Y | 2 |
| Z | 1 |
Let's try summing the reverse positional values of the letters in 'PAINT':
Sum of reverse values for PAINT $= 11 + 26 + 18 + 13 + 7 = 75$.
The given code is 80. The difference is $80 - 75 = 5$.
The word 'PAINT' has 5 letters. The difference (5) is equal to the number of letters in the word.
Let's test if the same logic applies to 'DROP'. Sum the reverse positional values:
Sum of reverse values for DROP $= 23 + 9 + 12 + 11 = 55$.
The given code is 59. The difference is $59 - 55 = 4$.
The word 'DROP' has 4 letters. The difference (4) is equal to the number of letters in the word.
Based on the analysis of 'PAINT' and 'DROP', the rule seems to be:
Encoded Value = (Sum of Reverse Positional Values of Letters) + (Number of Letters in the Word)
Now, let's apply this rule to find the code for 'MARKET'.
First, find the reverse positional value for each letter in 'MARKET':
Next, calculate the sum of these reverse values:
Sum of reverse values for MARKET $= 14 + 26 + 9 + 16 + 22 + 7 = 94$.
Finally, add the number of letters in 'MARKET'. The word 'MARKET' has 6 letters.
Encoded value for MARKET $= \text{Sum of reverse values} + \text{Number of letters}$
Encoded value for MARKET $= 94 + 6 = 100$.
Using the identified coding rule, the word 'MARKET' is coded as 100.
| Word | Letters | Reverse Positional Values | Sum of Reverse Values | Number of Letters | Encoded Value (Sum + Count) | Given Code |
|---|---|---|---|---|---|---|
| PAINT | P, A, I, N, T | 11, 26, 18, 13, 7 | 75 | 5 | $75 + 5 = 80$ | 80 |
| DROP | D, R, O, P | 23, 9, 12, 11 | 55 | 4 | $55 + 4 = 59$ | 59 |
| MARKET | M, A, R, K, E, T | 14, 26, 9, 16, 22, 7 | 94 | 6 | $94 + 6 = 100$ | ? (Calculated) |
Letter coding is a common type of verbal reasoning question. These questions test your ability to identify patterns and rules in how letters or words are transformed into codes. The rules can be based on various factors, including:
Practicing various types of coding-decoding problems helps in quickly identifying the pattern during exams. Always start by checking the simplest patterns like positional values and letter shifting before moving to more complex combinations.
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