Adding/Subtracting Fractions & Mixed Numbers
Multiplying/Dividing Fractions & Mixed Numbers
Adding/Subtracting Monomials
Adding/Subtracting Polynomials
Mystery Math
100

What is [3/4] - [2/4] in simplest form

[1/4]

100

What is [1/3] ✕ 2 in simplest form.

[2/3]

100

What is 2a + 3a

5a

100

Simplify (2a + 3b) + (a - 2b)

3a + b

100

What is a coefficient? Give an example

The coefficient is the number beside variable(s). It multiplies the variable(s). 

Example: 2a has a coefficient of 2

200

What is [3/8] + [1/8] in simpliest form

[1/2]

200

What is [3/4] ÷ 3 in simplest form

[1/4]

200
What is 4b - 3b + 2

b + 2

200
Simplify (2b + 3a) - (3a +3b)

-b

200

Explain what the Distribution Property is in math. Give an example.

The Distribution Property allows multiplication over a set of terms within a set of brackets. 


Example: 3(a+b) = 3a + 3b

300

What is [1/2] + [1/6] in simplest form

[2/3]

300

What is 3[2/3] ✕ 2[5/2] in simplest form as a mixed number

16[1/2]

300

What is 4r2 + 3r - r2 + 2r

3r2 + 5r

300

2(3c - 2d) - (-2c - 4d)

8c + 2d

300

Chloe gets a job at a nail salon. She makes $26 dollars per hour and gets an average monthly bonus in tips of $300. Write an algebraic expression of how much Chloe would make in a month if she worked t hours

26t + 300

400

What is [3/2] + 2[1/3] in simplest form as a MIXED number

 3[5/6]

400

What is (1[2/3])2 in simplest form as a mixed number

2[7/9]

400

What is 4a2 + (-3b) - (-2a2) + 7 - 2b 

6a2 - 5b + 7

400

Simplify (4a + 2c) - 3([4/3]a + [2/3]d)

2c - 2d

400

Matthew hit 15 home runs last baseball season. This season he wants to increase the number of homeruns he hits by two thirds. how many home runs must Matthew hit in order to meet this goal?

25 homeruns

500

What is [3/5] + [7/3] - 4 in simplest form as a MIXED NUMBER

- 1[1/15]

500

What is 1 + [1/3] ÷ (-1 [3/5]) in simplest form

[-19/24]

500

What is [2/3]y - [4/2]x + [1/6]y - (-2[5/2]x)

[5/6]y + 2[1/2]x

500

Simplify (7a - 3b + 9c) - 7(3a + 4b + (-c))

-14a - 31b + 16c

500

Explain how negative exponents work. Give an example.

Negative exponents divide 1 by the base value to the power of the positive exponent. 


Example: 3-3 = [1/33] = [1/9]