Can the product of two irrational numbers be rational? explain your answer and support with an example.

Yes! The product of 2 irrational numbers can be rational. An irrational number is a number that cannot be written in the form a/b with b ≠ 0. So an example of an irrational number is π. But, when an irrational number, a square root, is multiplied by another square root that will make it's value equal to a square root that will be a positive number, then it will be a rational number. That's because of the rule √a · √b = √ab. For example √13 · √52 = √676 = 26. 

The answer is 10. sorry i was wrong the 1st time