Definitions
Multiplying Monomials and Binomials
Multiplying Binomials
Multiplying with Trinomials
Mystery
100

The term in a polynomial that is a number with no variable attached

What is a constant?

100

Multiply x(x+1)

What is x2 + x?

100
Multiply (x + 1)(x + 1)

What is x2 + 2x + 1?

100

Multiply 4(-x2 + 3x - 5)

What is -4x2 + 12x - 20?

100

Multiply (3t)(-t)

What is -3t2?

200

3xy is this type of polynomial

What is a monomial?

200

Multiply -3x(x - 4)

What is -3x2 + 12x?

200

Multiply (x + 5)(x - 4)

x2 + x - 20

200

Multiply -2y(4y2 - y + 3)

What is -8y3 + 2y2 - 6y?

200

The exponent law for multiplying variables is this (eg. what we do with the exponents when we multiply (x2)(x))

Base stays the same, add the exponents (eg. (x2)(x) = x3)
300

The number attached to a variable is this

What is a coefficient?

300

Multiply -5x(-y + 4)

What is 5xy - 20x?

300

Multiply (3x + 2)(x - 3)

What is 3x2 - 7x - 6?

300

Multiply (2x - 3)(3x2 - 7x + 6)

What is 6x3 - 23x2 + 33x - 18?

300

Multiply (4x - 3)2

What is 16x2 - 24x + 9?

400

When multiplying polynomials we use the area method or this property

What is the distributive property?

400

Multiply 4x2(5x - y)

What is 20x3 - 4x2y?

400

Multiply (x + y)(x + y)

What is x2 + 2xy + y2?

400
Multiply -a2b(-2ab2c + b4 - ac2)

What is 2a3b3c - a2b4 + a3bc2?

400

Expand and simplify 2x(x + 2) + (4x - 1)(-x + 3)

What is -2x2 + 17x - 3?

500

The terms that can be collected together (eg. m, 3m, -5m) are called this

Like terms

500

Multiply 3xy(xy - 1)

What is 3x2y2 - 3xy?

500
Multiply (4 - m)(2m + 3)

What is -2m2 + 5m + 12?

500

Multiply (x2 - 2x + 3)(-4x2 + 5x - 1)

What is -4x4 + 13x3 - 23x2 + 17x - 3?

500
Expand and simplify (-3x + 1)(x - 2) - (x + 3)2
What is -4x2 + x - 11?
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