If 1739 $ 47 @ 7 = 30 and 30 @ 464 $ 16 = 1, then 53 @ 1127 $ 23 = ?a)...
Here, ‘$’ means ‘ ÷ ’ and ‘@’ means ‘ - ’.
The pattern followed is as follows:
1739 $ 47 @ 7 = 1739 ÷ 47 - 7 = 37 - 7 = 30
30 @ 464 $ 16 = 30 – 464 ÷ 16 = 30 - 29 = 1
Similarly,
53 @ 1127 $ 23 = 53 – 1127 ÷ 23 = 53 - 49 = 4
Hence, 4 is the correct answer.
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If 1739 $ 47 @ 7 = 30 and 30 @ 464 $ 16 = 1, then 53 @ 1127 $ 23 = ?a)...
To solve this question, we need to understand the given symbols and how they are used in the given equations. Let's break down the given equations:
1) 1739 $ 47 @ 7 = 30
2) 30 @ 464 $ 16 = 1
Based on these equations, we can determine the meanings of the symbols $ and @.
1) In the first equation, 1739 $ 47 @ 7 = 30
- The symbol $ seems to represent a subtraction operation.
- The symbol @ seems to represent a multiplication operation.
Therefore, we can rewrite the equation as:
1739 - (47 x 7) = 30
1739 - 329 = 30
1410 = 30
So, the value of the expression is 30.
2) In the second equation, 30 @ 464 $ 16 = 1
- The symbol @ seems to represent an addition operation.
- The symbol $ seems to represent a division operation.
Therefore, we can rewrite the equation as:
30 + (464 / 16) = 1
30 + 29 = 1
So, the value of the expression is 1.
Now, let's use the same logic to solve the given expression:
53 @ 1127 $ 23 = ?
Using the meanings of the symbols we derived earlier:
- The symbol @ represents an addition operation.
- The symbol $ represents a division operation.
Therefore, we can rewrite the expression as:
53 + (1127 / 23) = ?
To evaluate the expression, we need to calculate 1127 divided by 23:
1127 / 23 = 49
Now, substituting this value back into the expression:
53 + 49 = 102
So, the value of the expression 53 @ 1127 $ 23 is 102.
Hence, the correct answer is option C) 4.