Simplify & Evaluate
Absolute value Equations 1
Absolute Value Equations 2
One & Two Step Equations
Multi-step Equations
100

What do you do first to solve an Absolute Value Equation?

Get the Absolute Value bars by themselves

100

| z - 13 | = 21

x = -8 and 34 

100

|x| = 12

x = 12 and x = -12

100

v − 10 = −3

v=7

100

−12 = 2 + 5v + 2v

v = 2

200

How many equations should you have when solving absolute value?

Two

200

| d + 1 | = 7

x = 6 , -8 

200

|x| + 6 = 3

No Solution!

200

–3.5 = v/0.2

v = - 0.7

200

−3(4r − 8) = −36

r =  5

300

Absolute value equations can never be equal to this

A negative number

300

5 | q + 6 | = 20

x = -2 , -10

300

4|x - 10| = 44

x = 21 and -1

300

418 = −22a

a= -19

300

75 = 3(−6n − 5)

n = -5

400

How do you set up the two absolute value equations?

One is positive on the right side and the other is negative

400

| p + 1 | + 10 = 5

No Solution!

400

-10 + |-6 - x| = 1

x = -17 and 5

400

9/5 = r - 8/5

r = 17/5 or 3 2/5

400

−3(1 + 6r) = 14 − r

r = -1

500

What is Absolute value?

The distance a number is from zero on a number line

500

-4 | x/8 | - 2 = -2

x = 0

500

6 + 4|2x + 6| = 14

x = -2 and -4

500

6/5 = d/(5/4)

d = 3/2 or 1.5

500

10p + 9 − 11 − p = −2(2p + 4) − 3(2p − 2)

p = 0