It seems like you're working with a mathematical expression involving roots, but the notation needs some clarification to proceed. Let me assume you meant the following equation:

$\sqrt{x} = \sqrt{5}$

If this is correct, we can proceed to solve it.

Solution:

1. Both sides of the equation are square roots, so we can square both sides to eliminate the square roots: $(\sqrt{x})^2 = (\sqrt{5})^2$ This simplifies to: $x = 5$

So, the solution is: $x = 5$

If I misunderstood your notation, could you provide more details or rephrase it?

Would you like to see a detailed explanation of why squaring both sides works here?

Related Questions:

1. What happens when you take the square root of a negative number?
2. How do you solve equations involving cube roots?
3. Can a square root equation have more than one solution?
4. What is the relationship between exponents and roots?
5. How do you solve an equation involving nested square roots?

Tip:

Always check if squaring both sides introduces extraneous solutions by plugging the result back into the original equation.