Solving for X
Exponent Rules
Absolute Value
Factoring
Quadratic Formula
100

3(X+4)=21

x=3

100

1/x-3

x3

100

∣x∣=8

x=8,-8

100

6x+18

6(x+3)

100

x2+5x+6=0

x=-2,-3

200

5(2x−1)+3=4x+16

x=3

200

(-12a)0

1

200

∣x−5∣=12

x=17,-7

200

x2+7x+12

(x+3)(x+4)

200

2x2+7x−4=0

x=0.5 -4

300

7(3x−2)−5=4(2x+6)+10

x=53/13

300

(3x2y)2

9x4y2

300

∣3x+2∣=14

x=4, -16/3

300

7k2+9k

k(7k+9)

300

3x2+10x+7=2

x= (-5+sqrt10)/3, (-5-sqrt10)/3

400

−3(4x−7)+8=2(5x+1)−15

x=21/11

400

(2ab3)2(ab)4

4a6b10

400

∣6b−2∣+10=44

b=6, -16/3

400

2b2+17b+21

(2b+3)(b+7)

400

9x2+11x+18=8−10x

x= -2/3, -5/3

500

(x−4)2=x2−(10x−7)

x=9/2

500

(3x-2y4)2/(9x-5y)

xy7

500

2∣4x−7∣−5=31

x=25/4, -11/4

500

3x2+22x+35

(3x+7)(x+5)

500

4x2−6x+9=2x+1

x=1