The product you mentioned, \(\sqrt{225}\), is actually equal to 15, which is a rational number.
Since the product (15) is rational, both factors can also be rational. In multiplication, if the product is rational, it is possible for both factors to be rational as well. However, it is also possible to have one rational factor and one irrational factor where the product is still rational (for example, \(r \cdot \sqrt{n}\) where \(r\) is rational and \(\sqrt{n}\) is irrational).
Given that \(\sqrt{225}\) is rational (15), the most accurate statement regarding the factors is:
They are both rational because the product is rational.