Hosted by Mr. Paulus and Mr. Vasa 100 100 200 200 400 400 300 400 Quintessential Quadratics Differing Divisions That behavior has to end In tennis these are loves 300 300…

Polynomial Inequalities The last section in Chapter 2!!! Boo Hoo  2.9a Polynomial Inequalities They can be written in the forms: To solve the inequality f (x) > 0 is…

5.6: Find Rational Zeros, I Find Rational Zeros, I Objectives: To find the zeros of a polynomial function To use the Rational Zero Theorem to find the possible rational zeros…

Real Zeros of Polynomials Real Zeros of Polynomials Section 2.4 Review â Long Division What do I multiply by to get the first term? Multiply through Subtract Bring down…

Math 143 Final Review Spring 2007 1. 4x â 5y = 6 Given line Line in question goes through (-2, 3) -5y = -4x + 6 y = x â 6 5 4 5 perpendicular to the given line m = 4 5…

5.5 Apply the Remainder and Factor Theorems What you should learn: Goal 1 Divide polynomials and relate the result to the remainder theorem and the factor theorem. 5.5 The…

2.6 Find Rational Zeros pg. 128 What is the rational zero theorem? What information does it give you? The rational zero theorem If f(x)=anx + +a1x+a0 has integer coefficients,…

Slide 1 2-4 Zeros of a Polynomial Function Chapter 2 Power, Polynomial, and Rational Functions Warm-up Factor using long division. 1. Find f(c) using synthetic substitution.…

Unit 3 Review for Common Assessment Unit 3 Review for Common Assessment Match the graph of a quadratic function with it’s equation below: f(x) = x2 f(x) = -(x+2)2+4 f(x)…

Unit 3 Review for Common Assessment Unit 3 Review for Common Assessment Match the graph of a quadratic function with it’s equation below: f(x) = x2 f(x) = -(x+2)2+4 f(x)…