Please, help me with this equation f(x) = sqrt[5](7x^2 - 12x). I need to find the domain of this function and indicate it in interval notation.

While I know how to find domain of f(x) = sqrt(7x^2 - 12x) I am struggling with the first function.

Please, help me with this equation f(x) = sqrt[5](7x^2 - 12x). I need to find the domain of this function and indicate it in interval notation.

While I know how to find domain of f(x) = sqrt(7x^2 - 12x) I am struggling with the first function.

While I know how to find domain of f(x) = sqrt(7x^2 - 12x) I am struggling with the first function.

- stapel_eliz
**Posts:**1628**Joined:**Mon Dec 08, 2008 4:22 pm-
**Contact:**

By "sqrt[5]", do you mean "the fifth root of", or "5th-rt(7x^2 - 12x)"?...f(x) = sqrt[5](7x^2 - 12x). I need to find the domain of this function and indicate it in interval notation.

While I know how to find domain of f(x) = sqrt(7x^2 - 12x) I am struggling with the first function.

If so, think about odd-indexed roots. The restriction on square roots (and fourth roots and sixth roots and...) comes from the fact that you cannot have negatives inside those even-indexed roots. Is that the case for odd-indexed roots?

I mean this equation:

Yes, I know that one cannot have negatives in even-indexed roots, but I somehow found myself dumb at answering for the odd-indexed roots.

Yes, I know that one cannot have negatives in even-indexed roots, but I somehow found myself dumb at answering for the odd-indexed roots.

Nevermind, following the logic that only even-indexed roots cannot have negatives, I assumed that in the case of the odd-indexed roots negativesYes, I know that one cannot have negatives in even-indexed roots, but I somehow found myself dumb at answering for the odd-indexed roots.