To solve for \( u \) in the equation \( 100 = u^2 \), we need to find the square roots of 100. This will give us both the positive and negative roots.
We start with the equation given in the problem: \[ 100 = u^2 \]
To find \( u \), we take the square root of both sides. This gives us: \[ u = \pm \sqrt{100} \]
Calculating the square roots, we find: \[ \sqrt{100} = 10 \] Thus, the solutions for \( u \) are: \[ u = 10 \quad \text{or} \quad u = -10 \]
The solutions are \\(\boxed{u = 10}\\) or \\(\boxed{u = -10}\\).
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