In a certain code language, ‘YOU’ is written as ‘7878’ and ‘GO’ is written as ‘108’. How will ‘SIT’ be written in that language?
3423
This question asks us to decipher a specific code language where words are converted into numbers. We are given two examples: 'YOU' is coded as '7878' and 'GO' is coded as '108'. Our task is to find the code for the word 'SIT' using the same logic.
Let's look at the examples provided:
We need to find a pattern or rule that transforms the letters of the word into the given numbers.
A common approach in such coding questions is to use the alphabetical positional values of the letters (A=1, B=2, ..., Z=26).
Let's see if a combination of these positional values can lead to the given codes. Simple sums (25+15+21=61, 7+15=22) don't match. Let's try the product of the positional values:
Let's calculate the products:
It appears the pattern is: (Product of the positional values of the letters) + 3.
Now, let's apply this rule to the word 'SIT'. First, find the positional values of its letters:
Next, calculate the product of these positional values:
Product = $19 \times 9 \times 20$
Calculation:
Finally, add 3 to the product:
Code for 'SIT' = \(3420 + 3 = 3423\)
Based on the derived logic, the code for 'SIT' is 3423.
Let's check the given options:
| Option | Code |
|---|---|
| 1 | 3423 |
| 2 | 3419 |
| 3 | 3414 |
| 4 | 3420 |
Our calculated code, 3423, matches Option 1.
| Word | Positional Values | Product of Values | Code Formula | Calculated Code | Given Code |
|---|---|---|---|---|---|
| YOU | 25, 15, 21 | \(25 \times 15 \times 21 = 7875\) | Product + 3 | \(7875 + 3 = 7878\) | 7878 |
| GO | 7, 15 | \(7 \times 15 = 105\) | Product + 3 | \(105 + 3 = 108\) | 108 |
| SIT | 19, 9, 20 | \(19 \times 9 \times 20 = 3420\) | Product + 3 | \(3420 + 3 = 3423\) | ? |
Coding-decoding is a common topic in logical reasoning tests. Questions can involve different types of patterns:
Identifying the type of coding and systematically testing potential rules (like positional values, arithmetic operations, reversing order, etc.) is key to solving these problems.
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