If the discriminating of a quadratic equation is equal to - 8, which statement describes the roots?

A. There are two complex roots

B. There are two real roots

C. There is one real root

D. There is one complex root

Question

Guest

Mathematics

24 August, 02:41

If the discriminating of a quadratic equation is equal to - 8, which statement describes the roots?

A. There are two complex roots

B. There are two real roots

C. There is one real root

D. There is one complex root

+3

Answers (2)

Know the Answer?

Kaylynn Moyer · Answer 1

Answer: A. there are two complex roots

the discriminant is smaller than 0, so does not have real roots. Except when discriminant=0, every other numbers have two solution whether it is complex or real.

Munoz · Answer 2

Munoz 24 August, 03:11

0

A. There are two complex roots

If the discriminating of a quadratic equation is equal to - 8, which statement describes the roots?A. There are two complex rootsB. There are two real rootsC. There is one real rootD. There is one complex root

If the discriminating of a quadratic equation is equal to - 8, which statement describes the roots?

A. There are two complex roots

B. There are two real roots

C. There is one real root

D. There is one complex root