Answer: A
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A polynomial function has a root of -6 with multiplicity 3 and a root of 2 with multiplicity 4. If the function has a negative leading coefficient and is of odd degree which could be the graph of the function?
The fundamental theorem of algebra states that every non-constant single-variable polynomial with complex coefficients has at least one complex root .This includes polynomials with real coefficients since every real number is a complex number with its imaginary part equal to zero.. Equivalently (by definition) the theorem states that the field of complex numbers is algebraically closed.
A polynomial function is a function that can be defined by evaluating a polynomial . More precisely a function f of one argument from a given domain is a polynomial function if there exists a polynomial + − − + ⋯ + + + that evaluates to () for all x in the domain of f (here n is a non- negative integer and a 0 a 1 a 2 ... a n are constant coefficients). ). Generally unless otherwise ...
Polynomial - Wikipedia
Polynomial - Wikipedia
Eigenvalues and eigenvectors - Wikipedia
Irreducible polynomial - Wikipedia
In mathematics an irreducible polynomial is roughly speaking a polynomial that cannot be factored into the product of two non-constant polynomials.The property of irreducibility depends on the nature of the coefficients that are accepted for the possible factors that is the field or ring to which the coefficients of the p...
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