Two roots of a third degree polynomial function f (x) are - 4 and 4. Which statement describes th

roots for this function?

f (x) has three complex roots.

f (x) has three real roots.

f (x) has two real roots and two complex roots.

Of (x) has three real roots and one complex root.

f (x) has 3 real roots

Step-by-step explanation:

According to the Fundamental theorem of Algebra.

A polynomial of degree n has n roots, which can be real or complex or both.

Thus a polynomial of degree 3 has 3 roots.

Two real roots are given

Complex roots occur in conjugate pairs, thus there cannot be an odd number of complex roots.

Thus f (x) has three real roots.