In a certain code, 6218 means ‘Laptop is a computer’ and 8217 means ‘Computer is a machine’. Which of the following is the code for ‘Machine makes our life easy’?
This question involves decoding a simple substitution code based on the positions or presence of words and digits in given phrases.
We are given two coded statements:
6218 means ‘Laptop is a computer’8217 means ‘Computer is a machine’Our goal is to find the code for the phrase ‘Machine makes our life easy’.
Let's compare the two given statements to identify common words and their corresponding codes.
Statement 1: ‘Laptop is a computer’ → 6218
Statement 2: ‘Computer is a machine’ → 8217
Comparing the words in both statements:
8, 2, 1This implies that the codes for ‘is’, ‘a’, and ‘computer’ are some permutation of the digits 8, 2, and 1. We cannot determine the exact code for each of these three words individually from these two statements alone.
Now let's look at the unique words and their potential codes:
6. So, the code for ‘Laptop’ is likely 6.7. So, the code for ‘machine’ is likely 7.So far, we have determined the following potential codes:
| Word | Code |
|---|---|
| Laptop | 6 |
| machine | 7 |
| is, a, computer | 1, 2, 8 (in any order) |
We need to find the code for ‘Machine makes our life easy’. From our analysis, we know the code for ‘Machine’ is 7.
The phrase is ‘Machine makes our life easy’. The words are ‘Machine’, ‘makes’, ‘our’, ‘life’, and ‘easy’.
We know the code for ‘Machine’ is 7.
The words ‘makes’, ‘our’, ‘life’, and ‘easy’ do not appear in the original coded phrases (‘Laptop is a computer’ and ‘Computer is a machine’).
This implies that the codes for these new words should be digits that were NOT used for the words in the original phrases.
The digits used in the original codes (6218 and 8217) are 1, 2, 6, 7, and 8.
Therefore, the codes for ‘makes’, ‘our’, ‘life’, and ‘easy’ must be chosen from digits NOT in the set $\{1, 2, 6, 7, 8\}$. Possible digits include $0, 3, 4, 5, 9, \text{etc.}$.
Now let's examine the given options for the code of ‘Machine makes our life easy’:
The code must contain 7 (for ‘Machine’), and the remaining digits must be from the set of digits NOT used in the original phrases (i.e., not from $\{1, 2, 6, 7, 8\}$).
Option 1: 75344
7 (matches ‘Machine’).5, 3, 4.5, 3, 4 in the set $\{1, 2, 6, 7, 8\}$? No.7 for ‘Machine’, and 5, 3, 4 for ‘makes’, ‘our’, ‘life’, ‘easy’ (with one digit repeated).Option 2: 58795
7 (matches ‘Machine’).5, 8, 9.8 in the set $\{1, 2, 6, 7, 8\}$? Yes. 8 is used for ‘is’, ‘a’, or ‘computer’.8 should not appear in its code. This option is incorrect.Option 3: 76834
7 (matches ‘Machine’).6, 8, 3, 4.6 in the set $\{1, 2, 6, 7, 8\}$? Yes (for ‘Laptop’).8 in the set $\{1, 2, 6, 7, 8\}$? Yes (for ‘is’, ‘a’, or ‘computer’).6 and 8 should not appear in its code. This option is incorrect.Option 4: 75894
7 (matches ‘Machine’).5, 8, 9, 4.8 in the set $\{1, 2, 6, 7, 8\}$? Yes (for ‘is’, ‘a’, or ‘computer’).8 should not appear in its code. This option is incorrect.Based on this analysis, only Option 1 (75344) follows the pattern where the code for ‘Machine’ is present, and the codes for the new words (‘makes’, ‘our’, ‘life’, ‘easy’) are digits not used for any of the words in the original coded phrases.
The code for ‘Machine makes our life easy’ is 75344, where 7 represents ‘Machine’ and the digits 5, 3, and 4 represent the remaining words (‘makes’, ‘our’, ‘life’, ‘easy’) in some order.
| Concept | Explanation |
|---|---|
| Common Elements | Identify words/digits present in multiple coded statements. These likely correspond to each other. |
| Unique Elements | Identify words/digits unique to a single statement after removing common elements. These likely correspond to each other. |
| New Elements | Words not present in the original statements should have codes not used for the words in the original statements. |
Coding and decoding questions often involve different patterns. Understanding these patterns helps in solving such problems.
In phrase coding like this question, the position of the digit might not necessarily correspond to the position of the word, but the set of digits used corresponds to the set of words in the phrase.
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