Answer:

Explanation:
We need to calculate
. The properties of radicals say that a root of a product is a product of roots, i.e we can separate the root to each factor:

Now, another property of radicals says that if there is a root of one term with exponent, the result will be the term to the exponent divided by the root index, that is

Finally, we can change the 50 to 25*2 to simplify:
