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If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2
If \(2^{n}=n^{2}\), then which of the following cannot be true?
\(n\) can be any even number
\(n\) should be a multiple of 2