Defining Terms
Write the Expression/ Equation
Solve for x
100

What is the coefficient in this expression? 


5y - 9 

5

100

Joe has three times as many lollies as Karen.

let k = the number of lollies Karen has

Write an expression that shows the number of lollies Joe has.

3k

100

x + 24 = 80 

56

200
What are the constants in this equation? 


 8m+ 6n - 4mn + 8 = 48

8 and 48 

200

Zayn had five times as many pairs of shoes as Raj. Then he lost a pair at camp. 

r = Raj's total pairs of shoes  

5r - 1

200

2x - 2 = 16

9

300

What are the like terms in the expression? 


- 5bc + 4b + 3b + 3c + 35 

4b and 3b 

300

Mike has half as many trading cards as Nick. Luckily, his friend gifted him 14 more cards. 

Let n = the number of trading cards Nick has

Write an expression for the number of trading cards Mike has.

n/2 + 14 

300

-5x + 17 = 47 

-6 

400

What are the pronumerals or variables in the equation? 

4x + 3y = 20

x and y 

400

Angle A and Angle B are supplementary. 

Angle A is twice as large as Angle B. 

Let. 

a = angle A

b = angle B 

Write an equation using only ONE pronumeral/ variable.

Bonus 100 points if you solve for A and B.

3b = 180 

OR 

3a/2 = 180 


b = 60 a = 120

400

3x/ 4 + 7 = 28

28

500

How many terms are in the expression? 

t+ 2t - 3u + 5tu + 3w + 4xy + 5

7 terms 

500

In London, the average temperature across June July and August was 24 degrees celsius. 

June's average was 4 degrees cooler than July's. August's average was 2 degrees cooler than July's.

Write 3 equations using the information above.

a = June average temp

b = July average temp

c = August average temp

Bonus: find the average temp in June, July and August each.

a+ b+ c / 3 = 24 

a = b - 4 

c = b - 2 

Bonus:

a = 22

b = 26

c = 24


b-4 + b + b -2 / 3 = 24 

3b - 6 / 3 = 24 

3b - 6 = 72 

3b = 78 

b = 26 

a = 26 - 4 

a = 22 

c = 26 - 2 

c = 24 

500

2x2 + 4 = 36

4

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