Matrix
Factoring
Substitution
Elimination
Absolute Value
100

3 {

 4 -3        + -6 2 

  5 2           -6 0 } 

-6 -3 

 -3 6

100

x 2 − 7x − 18

(x − 9)(x + 2)

100

y = 6x − 11 −2x

 − 3y = −7

(2, 1)

100

−4x − 2y = −12

 4x + 8y = −24

 (6, −6)

100

| 2d | | - 14 = 3 |

d = { 8.50, -8.50 }

200

6 { [6 0 0] - [1 -5 6] }

[30 30 -36 ]

200

p 2 − 5 p − 14

( p + 2)( p − 7)

200

2x − 3y = −1 

y = x − 1

(4, 3)

200

4x + 8y = 20 

−4x + 2y = −30  

(7, −1)

200

2| | b + 7 | | = 10

b = { -2.00, -12.00 }

300

[0 -2 1]+ [6 -1 0] + [6 0 3] 

[12 -3 4]

300

7k 2 + 9k

k(7k + 9)

300

−3x − 3y = 3 

y = −5x − 17

(−4, 3)

300

−6x + 5y = 1 

6x + 4y = −10

(−1, −1)

300

| | y + 5 | | = 22

y = { 17, -27 }

400

[-4 -4 0]

[1 -1 2]           +      [1 -1 2] 

Undefined 

400

7x 2 − 45x − 28

 (7x + 4)(x − 7)

400

y = 5x − 7 

−3x − 2y = −12

(2, 3)

400

−x − 7y = 14

 −4x − 14y = 28

(0, −2)

400

| 9n | | - 15 = 13

n = { 3.11, -3.11 }

500

5 [6 2 3 0] + 6 [-2 0 -3 -6] 

[18 10 -3 -36] 

500

2b 2 + 17b + 21

 (2b + 3)(b + 7)

500

−7x − 2y = −13

 x − 2y = 11

(3, −4)

500

) −4x − 15y = −17

 −x + 5y = −13

(8, −1)

500

| | -6x | | = 11

 x = { 1.83, -1.83 }

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