Question

The fundamental theorem of algebra states:


Select one:


a. In the complex numbers, every polynomial with a degree of 1 or higher has zero roots.

b. In the complex numbers, every polynomial with a degree of 1 or higher has at least 1 root.

c. In the complex numbers, every polynomial with a degree of 1 or higher has only 1 root.

d. In the complex numbers, every polynomial with a degree of 1 or higher has at least 2 roots.

Answer 1

@ganeshie8 @Miracrown

Answer 2

A) False
B) True
C) False
D) False

Wordy multiple choice, so... I think it's clear that b is the only possibly true statement, no? Moreover, it is the statement of the fundamental theorem

Answer 3

So b Is the answer

Answer 4

Remember all real numbers are also complex numbers.
So if you have a real root it counts as a complex root technically speaking

Answer 5

So b Is the answer

Answer 6

the more common phrasing of the fundamental theorem is: Every non-constant, single variable, degree n polynomial with complex coefficients has exactly n roots counting multiplicity

and yes man, b is the answer.

Answer 7

Thankss

Answer 8

yw