Vocabulary
Solving linear equations
Solving equations with variables
on both sides
Compound inequalities
Absolute value equations
100

An equation that represents variables and known constants is ____?

Literal Equation

100

Solve for x:
(2x+8)/3 - 8 = 32

X = 56

100

Solve for x:
5x + 1 = 3x + 5

x = 2

100

Solve for x:
x-5>0 or 3x-1<8

x>5 or x<3

100

Solve for x:
|-6x+3|=27

x=-4 and x=5

200

An equation that states a relationship between one quantity and one or more other quantities is ____ ?

Formula

200

Solve for x:
x/9 - 8 = 1

x = 81

200

Solve for x:
-2x - 9 = 6x + 15

x = -3

200

Solve for x:
7≤ 4x+3<23

1≤x<5

200

Solve for x:
|5-2x|=11

x=-3 and x=8

300

A collection of objects such as numbers is ___ ?

Set

300

Solve for x:
2(x+1)+1=5

x = 1

300

Solve for x:
8x + 11 = 4x + 14

x = 0.75 or 3/4

300

Solve for x:
-6≤3x+6<8

-4≤ x<2/3

300

Solve for x:
|9-2x|=3

x=3 and x=6

400

A ___ makes up 2 or more qualities.

Compound Inequality

400

Solve for x:
10x + 15 = -50

x = -6.5 or -13/2

400

Solve for x:
7x - 4 = 11x - 9

x = 1.25 or 5/4

400

Solve for x:
-4<2x-8≤10

2<x≤ 9

400

Solve for x:
|3x -2|=19

x=7 and x= 17/3

500

A set consists of elements from a given set is ___ ?

Subset

500

Joe and Steve are saving money. Joe starts with $105 and saves $5 per week. Steve starts with $5 and saves $15 per week. After how many weeks do they have the same amount of money?

10 weeks

500

Brianne and Zoey are going to the store to buy some school supplies. Brianne buys 5 notebooks and $6.50 worth of pens. Zoey buys 8 notebooks and she is using a coupon for $2.50 off the total cost. If they spend the same amount of money, which equation represents this situation?

5x + 6.50y = 8x + y - 2.50

500

The recommended pH level for swimming pool water is between 7.2 and 7.6, inclusive. Let p be the pH level of swimming pool water

7.2 < p < 7.6

500

The average January temperature in a northern Canadian city is 1 degree Fahrenheit. The actual January temperature for the city may be about 5 degrees warmer or colder. write and solve an equation to find the minimum and maximum temperatures. 

|t-1|=5

t=6   t=-4

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