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Warm UP: Factor Completely: 1)16n3 + 32n2 – n – 2 2) y4 – 3y2 – 28

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Presentation on theme: "Warm UP: Factor Completely: 1)16n3 + 32n2 – n – 2 2) y4 – 3y2 – 28"— Presentation transcript:

1 Warm UP: Factor Completely: 1)16n3 + 32n2 – n – 2 2) y4 – 3y2 – 28
Is it a factor? 3) x + 7 given g(x) = 3x3 – 28x2 + 29x + 140

2 4.5 Solving polynomial equations

3 What does it mean to solve a polynomial?
When we are solving a polynomial, just like when we solved quadratics, we are finding the x – intercepts or zeros of the polynomial on it’s graph. This is another tool for us to find information about the graph so we can sketch what the polynomial looks like.

4 Solving by factoring One way to solve a polynomial is to solve by factoring. MAKE SURE IT IS EQUAL TO ZERO!!! A) 2x3 – 12x2 + 18x = 0 B) f(x) = -2x4 + 16x2 - 32

5 What if we are given a Factor/zero?
If they give you a zero, then you do the following steps: 1) Divide by that factor (you should NOT have a remainder, they have already told you this is a zero). 2) Factor the answer you have from the division. 3) Take all the factors, set them equal to zero and solve for the variable 

6 Examples: Find all the zeros for y = x3 + 4x2 – x – 4, given a zero of -1.

7 Find all zeros for y = x3 + x2 – 10x + 8, given a zero at (x + 4)

8 HW: p. 194 #3 - 12


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