Chapter 3 Review

Create an Equation

100

3 times some number equals 36

3x=36

200

Two thirds of some number is fifteen

2/3x=15

300

14 times some number plus 5 equals 33

14x+5=33

400

5 times some numbers plus three equals 13

5x+3=13

500

the product of x and 4 equals 2 more than x

4x=x+2

Find a Solution

100

m-3=4

m=7

200

w+(-6)=9

w=15

300

1/4x=8

x=32

400

-8/9s=16

s=-18

500

3.2h=-6.4

h=-2

Solve for a Variable

100

P=5s

Solve for s

S=p/5

200

a/h=w

Solve for A

A=wh

300

2A=bh

Solve for A

A=(bh)/2

400

p=6s

Solve for s

s=p/6

500

P=a+b+c

Solve for a

a=P-(b+c)

Pythagorean Theorem

100

Solve for c

Remember: a²+b²=c²

c=5

200

If a=6 and c=10, solve for b.

Remember: a²+b²=c²

b=8

300

If b=4 and c=5, solve for a.

Remember: a²+b²=c²

a=3

400

What is the name of the longest side of a right triangle?

Hypotenuse

500

db=15

Inequalities

100

Graph x<5

Open circle at five, arrow going towards negative

200

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

x≥1

300

Write which equality this graph shows.

2≤ x≤ 4

400

Solve the following inequality;

-6d≤ 48

d≥ -8

500

Solve the inequality;

3x>-21

x>-7