

Polynomial Functions
Presentation
•
Mathematics
•
10th - 12th Grade
•
Medium
Erich Myers
Used 6+ times
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5 Slides • 3 Questions
1
Polynomial Functions
Reteach on Algebra 2 Topic 3

2
Polynomial Functions
When you add and subtract polynomial expressions you can only add like terms.
Example:
(2x2+3x −3) + (3x2−5x +6)
2x2+3x2+3x−5x−3+6
5x2−2x+3
3
Polynomial Functions
When you multiply polynomial expressions, you distributed every term in one parenthesis to every term in the second parenthesis.
Example:
(2x2−5x+4)(x−3)
2x2(x)+2x2(−3)−5x(x)−5x(−3)+4(x)+4(−3) 2x3−6x2−5x2+15x+4x−12
2x3−11x2+19x−12
4
Multiple Choice
Simplify (3x3−2x2 − 7)+(2x2+6x −3)
3x3+4x2+6x −10
5x3+4x2−10
3x3+6x−10
3x3+6x+10
5
Multiple Choice
(5x2+2x−3)(x−4)
Simplify
5x3−18x2−11x+12
5x3+18x2+11x+12
5x2−18x2−11x−12
5x3−18x+11x+12
6
Zeros of a Polynomial Function
When we are looking to solve a polynomial function, often times we are looking for the x-value that makes the whole function equal to zero.
7
Zeros of a Polynomial Function
Find the zeros of the following function:
f(x)=3x3−9x2−12xFactor f(x)=3x(x2−3x−4)
Factor trinomial f(x) =(3x)(x−4)(x+1) The zreos of the function are x=0, x=4, x=−1
8
Multiple Choice
f(x)=x3−8x2+16x
Find the zeros of the following function:
x=0, x=4, x=−4
x=0, x=4
x=0, x=−4
x=0, x=8, x=−16
Polynomial Functions
Reteach on Algebra 2 Topic 3

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