Classifying Polynomials
Adding Polynomials
Subtracting Polynomials
Multiplying Polynomials
Special Products
100

Name the degree of the monomial

2x3

3rd degree

100

Add the Polynomials

(4x + 9) +(x - 4)

5x + 5

100

Subtract the polynomials:

(g - 4) - (3g - 6)

-2g + 2

100

Multiply the Polynomials:

3x2 (2x4)

6x6

100

Multiply the Polynomials:

(x + 1)2

x+ 2x + 1

200

Classify the polynomial by degree and type.

 - 6a - 5a2

2nd degree binomial

200

Add the polynomials:

(-3a - 2) + (7a + 5)

4a + 3

200

Subtract the polynomials:

(-5h - 2) - (7h +6)

-12h - 8

200

Multiply the Polynomials:

(x - 3)(x + 2)

x2 - x - 6

200

Multiply the Polynomials:

(2x - 3)2

4x- 6x + 9

300

Classify by degree and type. 

-10k3 + k +1 

3rd degree trinomial.

300

Add the polynomials:

(x2 +3x + 5) + ( -x2 +6x)

9x + 5

300

Subtract the polynomials:

(-x2 - 5) - (-3x2 -x -8)

2x2 + x +3

300

Multiply the Polynomials:

(2m - 1)(m + 2)

2m2 + 3m - 2

300

Multiply the Polynomials:

(2x + 4)2

4x2 +16x + 16

400

Name the degree, leading coefficient, and type of polynomial

10a3 - 6a4

4th degree binomial with a leading coeffiecient of 6

400

Add the polynomials:

(t2 + 3t3 -3) + (2t2 +7t -2t3

t3 +3t2 +7t -3

400

Subtract the Polynomials:

(k2 + 6k3 -4) - (5k3 + 7k -3k2)

k3 + 4k2 -7k -4

400

Multiply the Polynomials:

(4n - 1)(3n + 4)

12n2 + 13n - 4

400

Multiply the Polynomials:

(p + 1)(p - 1)

p2 - 2

500

Name the degree and leading coefficient, then put the polynomial in standard form

4x - 9x2 + 4x3 - 5x4

4th degree with leading coefficient of 5

-5x+ 4x3 - 9x2 +4x

500

Add the polynomials:

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

3x2

500

Subtract the Polynomials:

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

-x2 + x - 4

500

Multiply the Polynomials:

(d + 3)(d2 - 4d + 1)

d3 - d2 -11d + 3

500

Multiply the Polynomials:

(3x + 8)(3x - 8)

9x2 - 64

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