'Negative zeros' presentation slideshows

695 views • 43 slides

Math 1111

Math 1111. Final Exam Review. 1. Identify the type of function. f(x) = 5. Constant. 2. Identify the type of function. Quotient of two polynomials. Rational Function. 3. Identify the type of function. Highest Exponent 3. Polynomial Function. 4. Identify the type of function.

550 views • 41 slides

Zeros of Polynomial Functions

Zeros of Polynomial Functions. Advanced Math Section 3.4. Number of zeros. Any nth degree polynomial can have at most n real zeros Using complex numbers, every nth degree polynomial has precisely n zeros (real or imaginary). Fundamental Theorem of Algebra.

535 views • 33 slides

Academy Algebra II/Trig

Academy Algebra II/Trig. 5.5: The Real Zeros of a Polynomial Functions HW: p.387 (14, 27, 30, 31, 37, 38, 46, 51). Factor Theorem: If f(c) = 0, then x-c is a factor of f(x). Using the factor theorem, determine whether the function has the factor given. Note: You could also divide to check.

365 views • 23 slides

2.5 Zeros of Polynomial Functions

465 views • 20 slides

Rational Root Theorem

Rational Root Theorem. Possible Rational Roots What are the possible rational roots of Factors of the constant term, 6 , are Factors of the lead coefficient, are Possible rational roots are . Possible Rational Roots. What are the possible rational roots of .

6.6k views • 19 slides

And the zeros are x = - 3, x = -1 , and x = 2

262 views • 15 slides

2.5 Zeros of Polynomial Functions

192 views • 14 slides

Zeros of Polynomial Functions

Zeros of Polynomial Functions. The Fundamental Theorem of Algebra The f(x) is a polynomial of degree n, where n > 0, then f has at least one zero in the complex number system. That is, in the complex number system, every nth-degree polynomial function has precisely n zeros.

286 views • 11 slides