Solve the Quadratic Equation: x² = 10 and Explore Its Roots

To resolve the equation $0 = x^2 - \sqrt{100}$, follow these steps:

• Simplify $\sqrt{100}$:
  $\sqrt{100} = 10$ as 100 is a perfect square.
• Rewrite the equation using the simplified term:
  $x^2 = 10$.
• Apply the square root property to solve for $x$:
  $x = \pm\sqrt{10}$.

Therefore, the solution to the equation is $x = \pm\sqrt{10}$.