Vocabulary
Adding polynomials
Subtracting polynomials
Multiplying polynomials
Distributive principle
100

the amount of terms are in a trinomial

what is 3

100

Solve:

(x+2)+(2x+4)

3x+6

100

Solve:

(2x+6)-(7x+3)

-5x+3

100

Solve:

(2x+2)(3x+4)

6x2+14x+8

100

Solve:

4(3x+4)

12x+16

200

the degree of 4x4+2x3-3x2+2

what is 4

200

Solve:

(3x2+4x)+(2x2-3x)

5x2+x 

200

Solve:

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

-2x2-1

200

Solve:

(3x-4)(4x+1)

12x2-13x-4

200

Solve:

2(5x+6)

10x+12

300

the amount of terms in the polynomial 5y2+6xy-2x2

what is 3

300

Solve:

(-4x2+2x-3)+(5x2-4x+8)

x2-2x+5

300

Solve:

(3x-2)-2(7x-1)

-11x

300

Solve:

(2x-3)(2x2-5x+1)

4x3-16x2+17x-3

300

Solve:

6(x+12)

6x+72

400

write an example of a polynomial with four terms and a degree of 3

answers will vary

ex: 4x3+2x2-2x-3

400

Solve:

(8x2-4x+3)+(7x2+2x-11)

15x2-2x-8

400

Solve:

(7x2-4x+7)-(3x2-6x+8)

4x2+2x-1

400

Solve:

(2x2-3x+5)(x2+4x-3)

2x4+5x3-13x2+29x-15

400

Solve:

4(3x-y+5)

12x-4y+20

500

like terms need to have...

1) same variable

2) same exponent

500

Solve:

(5x3+4x2-2x+2)+2(2x3-2x2+x+5)

9x3+12

500

Solve:

5x3+3x2-3x+4)-2(x3-2x2+4x-4)

3x3+7x2-11x+12

500

Ms. Nowry wants to know how many desks can fit in her classroom. The length of her classroom is x+6ft and the width of her classroom is x-4 ft. what is the area of her classroom

x2+2x-24

500

Solve:

-3(2x-6)

-6x+18