Answer:

Explanation:
The given function is

We need to find all POSSIBLE rational zeros of the function f(x).
According to rational root theorem, all possible rational zeros of a polynomial are

where, p is factors of constant and q is factors of leading term.
In the given function constant is 4 and leading term is 3.
Factors of 4 are ±1, ±2, ±4.
Factors of 3 are ±1, ±3.
All POSSIBLE rational zeros of the function f(x).
.