Identify the Degree
Adding & Subtracting Polynomials
Multiplying Polynomials
factoring
Solving Polynomial Equations
100

Identify the degree:

7n3

3rd degree

100

Add: (5y + 4) + (-2y + 6)

3y + 10

100

Find the product: (x+ 1)(x + 3)

x2+4x+3

100

Factor: 2x3+6x2-2x

2x(x2+3x-1)

100

Solve each equation: 2x(x − 4) = 0

x = 0 or x = 4

200

Identify the degree and leading coefficient:

10 - 4p2

2nd degree; -4

200

Add: (−3p3+5p2−2p)+(−p3−8p2−15p)

−4p3 − 3p2 − 17p

200

Find the product: (z −5)(z + 3) 

z1−2x3−15

200

Solve the equation: 3x3 - x2- 12x + 4 = 0.

(3x-1)(x+2)(x-2)=0

200

Solve. (x−3)(x−9) = 0

x = 3 or x = 9

300

Identify the degree, leading coefficient, & the number of terms.

5h + 7h- 2

4th degree; 7; 3 terms

300

Add: (s3−2s−9)+(2s2−6s3+s)

−5s3+2s2−s−9

300

(−3 + 2j)(4j − 7)

8j2−26j−21

300

Factor the equation: 3x^4 - x^3 + 3x^2 - x= 0.

x(3x+1)(x+i)(x-i)=0

300

Solve. (3m + 6)(5m − 5) = 0 

m = −2 or m = 1

400

Identify the degree: 5x2y

3rd degree

400

Subtract: (y2−4y+9)−(3y2−6y−9)

−2y2+2y+18

400

(8 − 4x)(2x + 6)

−8x2−8x+48

400
Solve the equation: 3x^3 - 4x^2 +3x - 4
{ 4/3, i, -i }
400

Solve by factoring: 3x5−6x4−45x3 = 0

x = −3, x = 0, or x = 5

500

Identify the degree, the leading coefficient, & the number of terms: t2 - t3 - 10t

3rd degree; -1; trinomial

500

Subtract (−r−10)−(−4r3+r2+7r)

4r3−r2−8r−10

500

(3e2−5e+7)(6e+1)

18e3−27e2+37e+7

500

Factor: 3x3+5x2-9x-15 = 0

(3x+5)(x2-3) = 0

500

Solve the equation: x3+x2 = 4x + 4

x = −1, x = −2, or x = 2

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