Definitions
Combining
Multiplying monomials and binomials
Multiplying monomials and binomials (2 var)
100
In an expression it is the term that has no variable attached to it
What is a constant?
100
Add the polynomials (9x+y)+(3x-y)
What is 9x+3x
100

Multiply x(x+1)

What is x^2+x

100

Multiply x2y(xy2)

x3y3

200
3x, 4y, 6x^2, 5xy are examples of this.
What is a monomial
200
Combine 3x^2+2x+4x^2+1
What is 7x^2+2x+1
200
Multiply -3x(x-4)
What is -3x^2+12x
200

Multiply 3x4(4xy2+3x5y6)

12x5y+ 9x9y8

300
The number attached to a variable is this
What is a coefficient
300
Combine (9xy-2y+3y)-(4xy+5y)
What is 5xy-4y
300
Multiply: -5x(-y+4)
What is 5xy-20x
300

Multiply 12x2y3(8xy+6y2)

96x3y4+72x2y5

400
When multiplying polynomials we use this property
What is the distributive property
400
Combine: (x^2 +3x-1)+(5x^2-5x-7)
What is 6x^2-2x-8
400
Multiply: 4x^2(5x-y)
What is 20x^3-4x^2y
400

4xy(3x2+6xy-2y3)

12x3y+24x2y2-8xy4

500
Grouping together terms that are the same (Ex: 2y+4x-5x = 2y-x)
What is combining like terms
500
Combine: 15x^2y+3xy^2-4x^2y+5xy
What is 11x^2y+3xy^2+5xy
500
Multiple: 3xy(xy-1)
What is 3x^2y^2-3xy
500

3xy2z(2x3z- 3y2z + 4x6y8)

6x4y2z6 - 9xy4z2 + 4x7y10z)