I think you're asking if it's possible to have a cube root, fifth root, 7th root, etc of a number as a solution to f(x). The answer is yes it's possible.
-----------
Example:
f(x) = x^3 - 29
This function has one real-number root of
(cube root of 29) and the other two roots are complex or imaginary roots.
A geoboard and fraction counter helps identify how big or small the fraction is, and the fraction circle helps represent a fraction
Answer:2/3
Step-by-step explanation: just divide them as a improper fraction
Answer:
10
Step-by-step explanation:
10+x+2=-8+3x
12+x =-8+3x
12+8=3x-x
20=2x
X=20/2
X=10