Multiplying Polynomials
Evaluating Expressions
Factoring by grouping
Solve Quadratic functions
Word Problems
100

 6v(2v+3)

12v2+18v

100

p2 + m; use m = 1, and p = 5

26

100

8r3− 64r2 + r − 8

(8r2 + 1)(r − 8)

100

Factor. (k + 1)(k − 5) = 0

{−1, 5}

100

Working alone, Ryan can dig a 10 ft by 10 ft hole in five hours. Castel can dig the same hole in six hours. How long would it take them if they worked together?

2.73 hours

200

−4(v + 1)

−4v − 4

200

x + y + y; use x = 9, and y = 10

29

200

6v3− 16v2+ 21v − 56

(2v2 + 7)(3v − 8)

200

Factor. (a + 1)(a + 2) = 0

{−1, −2}

200

Working together, Paul and Daniel can pick forty bushels of apples in 4.95 hours. Had he done it alone it would have taken Daniel 9 hours. Find how long it would take Paul to do it alone.

11 hours

300

(2n + 2)(6n + 1)

12n2 + 14n + 2

300

6q + m − m; use m = 8, and q = 3

18

300

63n3+ 54n2− 105n − 90

3(3n2 − 5)(7n + 6)

300

Factor. x2 − 11x + 19 = −5

{3, 8}

300

Working alone, it takes Kristin 11 hours to harvest a field. Kayla can harvest the same field in 16 hours. Find how long it would take them if they worked together.

6.52 hours

400

(8p − 2)(6p + 2)

48p2 + 4p − 4

400

(y + x) ÷ 2 + x; use x = 1, and y = 1

2

400

28v3 + 16v2 − 21v − 12

(4v2 − 3)(7v + 4)

400

Factor. n2 + 7n + 15 = 5

{−5, −2}

400

Ryan can paint a fence in ten hours. Sanji can paint the same fence in eight hours. If they worked together how long would it take them?

4.44 hours

500

(5n + 6)(5n − 5)

25n2 + 5n − 30

500

z − (y ÷ 3 − 1); use y = 3, and z = 7

7

500

24r3 − 64r2 − 21r + 56

(8r2 − 7)(3r − 8)

500

Factor. n2+ 3n − 12 = 6

{3, −6}

500

Krystal can wax a floor in 16 minutes. One day her friend Perry helped her and it only took 5.76 minutes. How long would it take Perry to do it alone?

9 minutes

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