

Intro to Factored Form Quadratics
Presentation
•
Mathematics
•
7th - 12th Grade
•
Hard
Joseph Anderson
FREE Resource
8 Slides • 11 Questions
1
Overview and Review
2
We worked on the parts of Standard Form quadratics, factoring with the "AC method", and using the Zero Product Property to solve Factored Form Quadratics.
We'll review these ideas in the next slides
3
4
Fill in the Blanks
7x2 −13x+4
Given the quadratic expression above, what is the value of `b` ?
Type answer...
5
Fill in the Blanks
5x−3+x2
Given the quadratic expression above, what is the value of `b` ?
Type answer...
6
Fill in the Blanks
x2−4x+3
Given the quadratic expression above, what is the value of `a` ?
Type answer...
7
Fill in the Blanks
2x2−x−4
Given the quadratic expression above, what is the value of `b` ?
Type answer...
8
Fill in the Blanks
x2+2x
Given the quadratic expression above, what is the value of `c` ?
Type answer...
9
Always written in order of highest degree to lowest degree.
Then we can clearly identify a, b, c in order to use the "AC Method" to convert quadratics into Factored Form.
10
11
Multiple Choice
x2−6x−16
Write the quadratic above in Factored Form.
(x−4)(x+4)
(x−2)(x+8)
(x−8)(x+2)
12
Multiple Choice
x2−2x−15
Write the quadratic above in Factored Form.
(x+3)(x−5)
(x−3)(x+5)
(x−30)(x+17)
(x+30)(x−17)
13
Multiple Choice
x2−6x+8
Write the quadratic above in Factored Form.
(x+2)(x−4)
(x−2)(x−4)
(x+2)(x+4)
(x−2)(x+4)
14
If the result of a product is zero, one or more of the factors must be equal to zero.
We can use this property to find the "zeros" or solutions to a quadratic.
15
16
Multiple Select
(x+3)(x−2)=0
Select the 2 solutions to this quadratic.
x=3
x=−3
x=2
x=−2
17
Multiple Select
(3x+8)(x+1)=0
Select the 2 solutions to this quadratic.
x=38
x=−38
x=1
x=−1
18
Multiple Select
(2x−3)(3x−1)=0
Select the 2 solutions to this quadratic.
x=23
x=−23
x=31
x=−31
19
Standard Form Structure
"AC Method" for Factoring
Zero Product Property for Solving
>>> That paper triangle only has one side..... >>>
Overview and Review
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