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Fundamental Theorem of Algebra

Fundamental t...

Question

Fundamental theorem of algebra states that a polynomial equation of $n$ degree have exactly $n$ roots, either real or imaginary.

A

False

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B

True

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Solution

The correct option is B True

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Similar questions

Q. Fundamental theorem of algebra states that a polynomial equation of

n

degree have exactly

n

roots, either real or imaginary.

Q. If a polynomial equation has rational coefficients and has exactly three real roots, then what is the degree of the polynomial?

If a $ϵ$ R- and a $\neq$ - 2 then the equaiton $x^{2} + a | x | + 1 = 0 :$

Q. A polynomial equation with a degree

4

will have roots.

Q. Assertion :If equation

a x^{2} + b x + c = 0

x^{2} - 3 x + 4 = 0

have exactly one root common, then at least one of

a, b, c

is imaginary. Reason: If

a, b, c

are not all real, then equation

a x^{2} + b x + c = 0

can have one real root and one one root imaginary.

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