The top part of a fraction

The bottom part of a fraction

It's like an alligator but starts with num

Both numbers in a fraction

The top number of a fraction.

The bottom number of a fraction.

Both numbers in a fraction.

None of the above.

Numbers we multiply together to get another number.

The Number that we get after we are done multiplying.

The answer to a division problem.

The numbers you get by skip counting a number like (3, 6, 9...)

The numbers we multiply together to get another number.

The number we get after multiplying a number.

It's least and also very common because least common multiple.

It's basically the same as a factor.

To simplify fractions.

To find the common denominator.

To find the greatest factor that is also the most common.

To add and subtract fractions.

The answer to an addition problem.

The answer to a subtraction problem.

The answer to a multiplication problem.

The answer to a division problem.

The answer to an addition problem.

The answer to a subtraction problem.

The answer to a multiplication problem.

The answer to a division problem.

The answer to an addition problem.

The answer to a subtraction problem.

The answer to a multiplication problem.

The answer to a division problem.

The answer to an addition problem.

The answer to a subtraction problem.

The answer to a multiplication problem.

The answer to a division problem.

Fractions are the same thing as dividing.

Fractions are the same thing as multiplying.

Fractions are the same thing as adding.

Fractions are the same thing as subtracting.

Fractions are their own thing.

A fraction with a numerator bigger than the denominator.

A fraction with a denominator bigger than the numerator.

A Whole number and a fraction combined.

A fraction where the numerator and denominator are the same.

A fraction with a numerator bigger than the denominator.

A fraction with a denominator bigger than the numerator.

A Whole number and a fraction combined.

A fraction where the numerator and denominator are the same.

Bigger than the whole number.

Smaller than the whole number.

The same as the whole number.

None of the above.

Bigger than the whole number.

Smaller than the whole number.

The same as the whole number.

None of the above.

Find the least common denominator.

Convert to an improper fraction.

You simplify the mixed number.

You find the greatest common factor.

You can't do that it's impossible.

You put a 1 as the denominator.

You put a 1 as the numerator.

You find the reciprocal.

Adding fractions.

Subtracting fractions.

Multiplying fractions.

Dividing fractions.

zero

one

two

more than two

zero

one

two

more than two

When adding fractions with different denominators.

When subtracting fractions with different denominators.

When multiplying fractions with different denominators.

When dividing fractions with different denominators.

prime

composite

not prime or composite

the loneliest number

132

12

11

None of these numbers

8

9

6

7

4

72

9

8

None of these numbers

1

2

3

4

All equations have an equal sign.

All equations have a $+$ sign.

All equations have a $-$ sign.

All equations have a $\times$ sign.

All equations have a $\div$ sign.

 $8b$  is the same as  $8\times b$  

 $8b$  is the same as  $8+b$  

 $8b$  is the same as  $8\div b$  

 $8b$  is the same as  $8-b$  

Quotient

Product

Sum

Difference

hard math problem

0

1

2

10

0 terms

1 term

2 terms

4 terms

0 factors

1 factor

2 factors

4 factors

It doesn't need any terms, so 0.

It needs to have at least one term, so 1.

It needs to have at least two terms, so more than 1.

It needs to have 3 or more terms in total, so at least 3.

0

1

2

3

4

0

1

2

3

4

0

1

2

3

4

0

1

2

3

4

 $3+5=5+3$  

 $2+\left(3+5\right)=\left(2+3\right)+5$  

Commutative property is when you can change the order of adding but you get the same answer.

Commutative property is when you can change the grouping of the numbers you are adding but you get the same answer.

 $3+5=5+3$  

 $2+\left(3+5\right)=\left(2+3\right)+5$  

Associative property is when you can change the order of adding but you get the same answer.

Associative property is when you can change the grouping of the numbers you are adding but you get the same answer.

The X value

The Y value

The variable that is all grown up and on its own

The Z value

The X value

The Y value

The variable that is dependent on its parents

The Z value

1

2

3

4

0

1

2

3

adding up all the numbers in a set and dividing by the amount of numbers you added together.

Finding the number in the middle of a set of numbers.

Finding the number that occurs most frequently within a data set.

Subtracting the smallest value number from the largest value number.

adding up all the numbers in a set and dividing by the amount of numbers you added together.

Finding the number in the middle of a set of numbers.

Finding the number that occurs most frequently within a data set.

Subtracting the smallest value number from the largest value number.

adding up all the numbers in a set and dividing by the amount of numbers you added together.

Finding the number in the middle of a set of numbers.

Finding the number that occurs most frequently within a data set.

Subtracting the smallest value number from the largest value number.

adding up all the numbers in a set and dividing by the amount of numbers you added together.

Finding the number in the middle of a set of numbers.

Finding the number that occurs most frequently within a data set.

Subtracting the smallest value number from the largest value number.

In front of the variable.

Behind the Variable.

In front of the constant.

Behind the constant.

0

1

2

None of the above.

True

False

Histograms don't have bars

5

2

3

4

Q4 - Q1

Q3 - Q1

Q4 - Q2

Q2 - Q1

2

3

4

5

0

1

7

-7

0

1

4

16

$>$

$\le$

$\ge$

$>$

$\le$

$\ge$

$>$

$\le$

$\ge$

$>$

$\le$

$\ge$

 $x<-1$  

 $x\le-1$  

 $x>-1$  

 $x\ge-1$  

$x<5$

$x\le5$

$x>5$

$x\ge5$

Addition

Subtraction

Multiplication

Division

adding a number by zero.

adding a number by one.

multiplying a number by zero.

multiplying a number by one.

Always

Sometimes

Most of the time

Never

Addition

Subtraction

Multiplication

Division

opposite

reciprocal

absolute value

value

One

Two

Three

Zero

opposite

reciprocal

absolute value

value

One

Two

Three

Zero

$x<4$

$x\le4$

$x>4$

$x\ge4$

$x<0$

$x\le0$

$x>0$

$x\ge0$

 $3\left(9p-12\right)$  

 $9\left(2p-4p\right)$  

 $2\left(9p-18\right)$  

 $18\left(p-2\right)$  

 $3\left(16-8x\right)$  

 $2\left(24-4x\right)$  

 $8\left(6-x\right)$  

 $4\left(12-4x\right)$  

 $4\left(4a+18\right)$  

 $8\left(2a+9\right)$  

 $2\left(8+36a\right)$  

 $2\left(8a+72\right)$  

 $6\left(10-6w\right)$  

 $4\left(15-8w\right)$  

 $12\left(5-3w\right)$  

 $3\left(20+12w\right)$  

 $3x+2$  

 $3+2x$  

 $3\left(x+2\right)$  

 $2\left(x+1\right)+x$  

 $5x$  

 $\left(z+z\right)+\left(z+6\right)$  

 $\left(z+6\right)+6$  

 $2\left(z+3\right)$  

 $2jk$  

 $2\left(j+j+k\right)$  

None of the above.

 $8f+2g$  

 $2f\left(4+2g\right)$  

 $8f+4g$  

 $4\left(2f+g\right)$  

 $4f+4f+4g$  

 $b+2\left(b+2b\right)$  

 $3b+b$  

 $2\left(2b\right)$  

 $3\left(2k+4h\right)$  

 $3\left(4k+2h\right)$  

None of the above.

 $16a+5$  

 $16a+20$  

 $12a+20+4a$  

 $2\left(8a+10\right)$  

 $16a+5+4$  

$5+\left(3+4\right)=\left(5+3\right)+4$

$5+0=5$

$5+\left(-5\right)=0$

$5\left(3+4\right)=\left(5\times3\right)+\left(5\times4\right)$

$5+\left(3+4\right)=\left(5+3\right)+4$

$5+0=5$

$5+\left(-5\right)=0$

$5\left(3+4\right)=\left(5\times3\right)+\left(5\times4\right)$

$5+\left(3+4\right)=\left(5+3\right)+4$

$5+0=5$

$5+\left(-5\right)=0$

$5\left(3+4\right)=\left(5\times3\right)+\left(5\times4\right)$

$5+\left(3+4\right)=\left(5+3\right)+4$

$5+0=5$

$5+\left(-5\right)=0$

$5\left(3+4\right)=\left(5\times3\right)+\left(5\times4\right)$

$5+\left(3+4\right)=\left(5+3\right)+4$

$5+0=5$

$5+\left(-5\right)=0$

$5\left(3+4\right)=\left(5\times3\right)+\left(5\times4\right)$

$6\times\left(2\times4\right)=\left(6\times2\right)\times4$

$6\times1=6$

$6\times\frac{1}{6}=1$

$\left(2+4\right)6=\left(6\times2\right)+\left(6\times4\right)$

$6\times\left(2\times4\right)=\left(6\times2\right)\times4$

$6\times1=6$

$6\times\frac{1}{6}=1$

$\left(2+4\right)6=\left(6\times2\right)+\left(6\times4\right)$

$6\times\left(2\times4\right)=\left(6\times2\right)\times4$

$6\times1=6$

$6\times\frac{1}{6}=1$

$\left(2+4\right)6=\left(6\times2\right)+\left(6\times4\right)$

$6\times\left(2\times4\right)=\left(6\times2\right)\times4$

$6\times1=6$

$6\times\frac{1}{6}=1$

$\left(2+4\right)6=\left(6\times2\right)+\left(6\times4\right)$

$6\times\left(2\times4\right)=\left(6\times2\right)\times4$

$6\times1=6$

$6\times\frac{1}{6}=1$

$\left(2+4\right)6=\left(6\times2\right)+\left(6\times4\right)$