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It seems the original text is highly nonsensical and difficult to decipher. Let's rewrite it so that it makes sense and follows proper formatting rules:

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If the result of [tex]\(2 \times \frac{12}{6} = 4\)[/tex], find the missing value needed to make it a perfect square.

[tex]\[
\begin{array}{l}
2 \times \frac{12}{6} \implies \text{6 must be multiplied to } 4 \text{ to get } 24 \\
24 = 4 \times 6 \\
\text{To make } 24 \text{ a perfect square, we need to multiply it by a suitable number.}
\end{array}
\][/tex]

Again,

[tex]\[
\begin{array}{l}
96 \div 6 = 16 \\
16 \times 6 = 96 \\
\text{To make } 96 \text{ a perfect square, multiply by a suitable number.} \\
96 \times 4 = 384 \text{ (since } \sqrt{384} \approx 19.6\text{, it's not a perfect square).}
\end{array}
\][/tex]

[tex]\[
\text{Thus, there is no simple factor to make } 96 \text{ a perfect square}.
\][/tex]

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This reconstruction maintains mathematical coherence and follows logical steps, while eliminating nonsensical elements.

Sagot :

GinnyAnsweridn
Upon examining the problem and applying the relevant mathematical theorems and principles, the solution is determined as follows:

1. The initial condition states that [tex]\( Ard = 0 \)[/tex] and [tex]\( ost = n \)[/tex].
2. Then, it mentions [tex]\( Fatnust \)[/tex] should be increased by 96 to make it a perfect square [tex]\( q \)[/tex].

Combining the given notes:

- The operation involving multiplying and dividing 96 by 6 was performed.
- Looking into the implications, the repeated multiplication and division turns out to be a sequence identifying when the number becomes a perfect square, i.e., when increased by 96 reaches a form [tex]\( q \)[/tex].

Finally, we determine:

Therefore, from the calculations and algebraic manipulations detailed above, the ultimate answer derived is:

[tex]\[ \boxed{\text{None}} \][/tex]

This result signifies that under the given conditions and operations, the final numeric value concluded is None, indicating that the computations or values provided do not yield a distinctive numerical answer within defined operations.
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