The image you uploaded contains a mathematical problem asking to simplify the square root of 50.

Let's break this down.

We are asked to express √50 in its simplest radical form. Here's how you can do that:

1. Factor 50 into prime factors:
   $50 = 25 \times 2$

2. Simplify the square root:
   Since $25$ is a perfect square ($\sqrt{25} = 5$), you can simplify the square root as follows: $\sqrt{50} = \sqrt{25 \times 2} = \sqrt{25} \times \sqrt{2} = 5\sqrt{2}$

Thus, the simplest radical form of $\sqrt{50}$ is $5\sqrt{2}$.

Would you like further clarification on this or any other related questions? Here are a few suggestions for more topics:

1. What is the process for simplifying square roots with larger numbers?
2. How do you simplify square roots of expressions with variables?
3. Can you simplify cube roots in a similar way to square roots?
4. What is the difference between rationalizing the denominator and simplifying radicals?
5. How do you apply the Pythagorean Theorem when working with radicals?

Tip: Always look for perfect squares or cubes when simplifying radicals, as they can make the process easier and help in reducing the expression to its simplest form.