Answer
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Hint: To solve questions based on mathematical symbols or brackets we need to adjust the brackets using proper mathematical signs to get the required result.
Complete step by step answer:
Given that,We have to manage the mathematical symbol or brackets to solve this puzzle:
\[(2(22))2 = 9\]
We have to change the brackets and introduce powers to get the result as 9
From given,
\[(2(22))2 = 9\]
Use the mathematical symbol : addition operator : \[ + \]
Use the mathematical symbol : division operator : \[ \div \]
Use the exponent symbol :\[^ \wedge \]
Thus, we can write as -
\[\begin{array}{l}
{(2 + (2 \div 2))^2}\\
= {(2 + 1)^2}\\
= {(3)^2}\\
= 9
\end{array}\]
Thus the final answer is - \[{(2 + (2 \div 2))^2} = 9\]
Note: we can use mathematical operations to solve the puzzles like for eg:
Question - Balance the equation 101 – 102 = 1 by putting some operators in it.
Solution - \[101 - {10^ {\wedge} }2 = 101 - {10^ * }10 = 1\]
Complete step by step answer:
Given that,We have to manage the mathematical symbol or brackets to solve this puzzle:
\[(2(22))2 = 9\]
We have to change the brackets and introduce powers to get the result as 9
From given,
\[(2(22))2 = 9\]
Use the mathematical symbol : addition operator : \[ + \]
Use the mathematical symbol : division operator : \[ \div \]
Use the exponent symbol :\[^ \wedge \]
Thus, we can write as -
\[\begin{array}{l}
{(2 + (2 \div 2))^2}\\
= {(2 + 1)^2}\\
= {(3)^2}\\
= 9
\end{array}\]
Thus the final answer is - \[{(2 + (2 \div 2))^2} = 9\]
Note: we can use mathematical operations to solve the puzzles like for eg:
Question - Balance the equation 101 – 102 = 1 by putting some operators in it.
Solution - \[101 - {10^ {\wedge} }2 = 101 - {10^ * }10 = 1\]
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