The polynomial has 3 real zeros and 2 complex zeros.
What is polynomial function ?
- A quadratic, cubic, quartic, and other functions involving only non-negative integer powers of x are examples of polynomial functions.
- We can define a polynomial's degree and provide a generic definition for it.
- Zero polynomial function, linear polynomial function, quadratic polynomial function, and cubic polynomial function are the four most prevalent types of polynomials used in precalculus and algebra.
- A polynomial function whose all coefficients of the variables and constant terms are zero. In other words, zero polynomial function maps every real number to zero, f: R → {0} defined by f(x) = 0 ∀ x ∈ R.
Both terms , the values of a polynomial f(x) that make f(x)= 0.
a polynomial whose coefficients are real numbers, but the field of real numbers is not algebraically closed.
The polynomial may very well have roots that are complex numbers, not real .
Let [tex]x^{2}[/tex] + 1 = 0 has root i and -i .
In this polynomial function we got 3 real zeros and 2 complex zeros.
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