SECTION 1.7 Graphs of Functions. T HE F UNDAMENTAL G RAPHING P RINCIPLE FOR F UNCTIONS The graph of a function f is the set of points which satisfy the.
Hprec2 5
Ism et chapter_3
Calc 3.4
2.8 Analyzing Graphs of Polynomial Functions p. 373 How do you use x-intercepts to graph a polynomial function? What is a turning point? What is a local.
Given zero, find other zeros. Parabola Writing Equations given zeros Inequalities Write Equation Given a Sketch Word Problem Intermediate Value Theorem.
Polynomial Functions and End Behavior On to Section 2.3!!!
1. Use synthetic substitution to evaluate f (x) = x 3 + x 2 – 3x – 10 when x = 2. ANSWER –4–4 2 1 1 –3 -10 1 2 3 6 3 6 -4.
GUIDED PRACTICE for Example 1 1. How many solutions does the equation x 4 + 5x 2 – 36 = 0 have? ANSWER 4.
HW: Pg. 341-342 #13-61 eoo. Quiz 1 Pg. 344 #13-26.
Determine the following algebraically (no calculator) a)Vertex b)x-intercepts c)y- intercepts d)Is the vertex a max or min? How do you know without graphing?