Multiplying Polynomials Special Products
Presentation
•
Mathematics
•
8th - 9th Grade
•
Hard
Joseph Anderson
FREE Resource
11 Slides • 14 Questions
1
2
Multiplication of Polynomials is highly anchored to the following competencies:
a. Law of exponents (specifically: Product law and Power law)
b. Understanding of Distributive Property of Multiplication
Some text here about the topic of discussion
3
Multiple Choice
Which of the following will complete the sentence below:
"To find the product of two numbers with the same base, _____ the base and ______ the exponents.
add & add
multiply & add
copy & copy
copy & add
4
Multiple Choice
Which of the following is equal to a ( b + c )?
a + b + c
ab + ac
ab + bc
abc
5
When multiplying monomial to polynomial:
a. Distribute the monomial factor to every term of polynomial factor.
b. Combine similar terms if necessary.
Study the given example.
Multiplication of monomial by polynomial.
6
7
Multiple Choice
5x (3x2+2)
15x3+10x
15x2+10
15 + 10x
8x 3+ 7x
8
Multiple Choice
−3x (x2−x + 11)
−3x2+3x−33
−3x4+3x2+33x
−3x4+3x2−33x
−3+3x2−11x
9
Multiple Choice
3xy(2x2+2xy+y2)
5x3y+5x2y2+3yxy3
6x3y+6x2y2+3xy3
6x2y+6xy+3xy3
6x3y+6x2y2+xy3
10
Replace this with your body text.
Duplicate this text as many times as you would like.
Some text here about the topic of discussion.
MULTIPLICATION OF BIN
11
There are several methods in performing multiplication of two binomials:
Method 1:
Using Distributive Property of Multiplication
Method 2:
Using FOIL Method
Please study the given examples.
Multiplication of binomial to binomial
Method 1: Using Distributive Property of Multiplication
Method 2: Using FOIL Method
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13
Multiple Choice
36x2−58x+24
36x2−50x+24
9x−58+24
9x2−58x+24
14
Multiple Choice
6x2−57x+117
6x2−21x+117
5x+57x+117
6x2+57x+117
15
Multiple Choice
x2−17+42
x2−11x+42
x2−17x+42
2x2−17x+42
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Special products are the opposite process of factoring techniques.
Factoring Techniques and Special Products
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Directions
Identify the factoring technique/special product that can be observed in the given example. Factor if the given is an expression, otherwise multiply.
Example: "Sum and Difference of Two Terms - Answer"
19
Open Ended
m3−36
20
Open Ended
(2x + 3)2
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Open Ended
m2−4m+4
22
Open Ended
3(x+4)(x−4)
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Open Ended
3(x+4)(x−4)
24
Open Ended
(b+3c)(b3−3bc+27c3)
25
Thank you for taking the course
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