So our whole expression have simplified to 3 times b times c times c, times the cube root times the cube root, of a squared b squared times the cube root of a squared a squared, b squared, and we're done i just wanna do just one other thing, just cause I did mentioned I would do it we could simplify it this way, or we could recoignise, we could recoignise that this expression right over here can be written as 3 b c to the third power, but if I take 3 things to the third power and i'm multiplying it, that is the same thing as multiplying them first and then raising to the third power, comes straight out of our exponent properties, and so we can rewrite this as cube root, the cube root of all of this times the cube root, times the cube root of a squared b squared, and so the cube root of all this of 3 b c of the third power, well that's just gonna be 3 b c and then multiply it by the cube root of a squared b squared, I didn't take the trouble to colour code it this time cause we already figured out one way to solve it, but hopefully that also makes sense, we could have gone that we could have done this either way, but the important thing is that we get the same answer.