e) \( \sqrt{3364}= \)
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To find the square root of \(3364\), you can break it down into its prime factors. It turns out that \(3364\) is \(58^2\), since \(58 \times 58 = 3364\). Therefore, \( \sqrt{3364} = 58 \). Interestingly, \(3364\) has a connection to geometry! The diagonals of a square create right triangles, and if you were to use \(58\) as the length of a side, the area of that square would be \(3364\) (since \(58^2 = 3364\)). Isn't it fascinating how numbers relate to shapes in our world?