Fundamental theorem of algebra states that a polynomial equation of n degree have exactly n roots, either real or imaginary.
If a ϵ R- and a ≠ - 2 then the equaiton x2+a|x|+1=0:
The factor theorem states that if there is a polynomial of degree greater than or equal to one and ‘a’ be a real number such that P(a) = 0, then (x – a) is the factor of the polynomial P(x). Is this true or false?