Concepts & Procedures
Problem-Solving
Communicate Reasoning
Modeling & Data Analysis
PUT IT ALL TOGETHER
100

Evaluate:
3 + 4 × 2

11

100

You earn $5 per chore.
How much for 4 chores?

$20

100

Can you combine:
3x + 2x?

Yes

100

Table:

x | y
1 | 3
2 | 6

What is the rule?

y = 3x

100

2(x + 4) + 4x

6x + 8

200

Simplify:
2(x + 3)

2x + 6

200

You already have $10 and earn $5 per chore.
Write an equation.

y = 5x + 10

200

Can you combine:
4x + 3y?

No (without explanation=200)

No (with explanation=250)

200

You earn $4 per hour and already have $8.
Write an equation.

y = 4x + 8

200

Solve:
2(x + 4) + 3x = 28

x = 4

300

Combine like terms:
3x + 2x + 4

5x+4

300

A movie costs $12 plus $3 per snack.
You spend $27 total.
How many snacks?

5

300

Which is correct?

A: 2(x + 3) = 2x + 3
B: 2(x + 3) = 2x + 6

B

300

A phone plan costs $20 plus $3 per GB.
Write an equation.

y = 3x + 20

300

Solve:
4(x + 2) + 2x = 28

x = 3

400

Solve:
2x + 6 = 18

x=6

400

A gym charges $10 plus $5 per visit.
How much for 6 visits?

$40

400

What mistake was made?

4(x + 2) = 4x + 2

Did not distribute to BOTH terms correctly

(4x2=8, NOT 2)

400

A gym charges $10 plus $5 per visit.
Write an equation.

y = 5x + 10

400

Solve:
3(x + 5) + x = 31

x = 4

500

Solve:
3(x + 4) + 2x = 25

x=2

500

A student saves $2 per day and already has $6.
How many days to reach $20?

7 Days.

500

Why do we combine like terms before solving equations?

To simplify the equation / make it easier to solve

500

How much would 8 visits cost?


y = 5x + 10

$50

500

Solve:
5(x − 3) + 3x = 33

x=6

M
e
n
u