Term 1 has a square root, so we evaluate and simplify: Simplify √465.
Checking square roots, we see that 212 = 441 and 222 = 484. Our answer in decimal format is between 21 and 22 Our answer is not an integer, so we try simplify it into the product of an integer and a radical.
We do this by listing each product combo of 465 checking for integer square root values below: √465 = √1√465 √465 = √3√155 √465 = √5√93 √465 = √15√31
From that list, the highest factor that has an integer square root is 1. Therefore, we use the product combo √465 = √1√465 Evaluating square roots, we see that √1 = 1
Since 1 is the greatest common factor, this square root cannot be simplified any further: Multiply by our constant of 1 √465 = √465