wayground logo

Free Printable Worksheets

NEW

Font size

S
M
L
XL
Worksheets

Math Vocabulary

Total questions: 29

Worksheet time: 15mins

Name
Class
Date
1.

What is the formula to find the slope from two given points?

a)

y2-y1/x2-x1

b)

Straight line graph, constant rate of change or constant slope, and all exponents on variables are 1

c)

For every input (x) there is only one output (y)

d)

Congruent, share a vertex, and diagonally across from each other.

2.

List three characteristics of a linear equation.

a)

y2-y1/x2-x1

b)

Straight line graph, constant rate of change or constant slope, and all exponents on variables are 1

c)

For every input (x) there is only one output (y)

d)

Congruent, share a vertex, and diagonally across from each other.

3.

What is a function?

a)

y2-y1/x2-x1

b)

Straight line graph, constant rate of change or constant slope, and all exponents on variables are 1

c)

For every input (x) there is only one output (y)

d)

Congruent, share a vertex, and diagonally across from each other.

4.

What are vertical angles?

a)

y2-y1/x2-x1

b)

Straight line graph, constant rate of change or constant slope, and all exponents on variables are 1

c)

For every input (x) there is only one output (y)

d)

Congruent, share a vertex, and diagonally across from each other.

5.

What is an isosceles triangle?

a)

Two sides and two base angles congruent.

b)

Cannot be in fraction form and in decimal form; the decimal does not repeat or terminate

c)

y-intercept

d)

Straight line graph, constant rate of change or constant slope, all exponents on variables are 1, and passes through the origin.

6.

What are irrational numbers?

a)

Two sides and two base angles congruent.

b)

Cannot be in fraction form and in decimal form; the decimal does not repeat or terminate

c)

y-intercept

d)

Straight line graph, constant rate of change or constant slope, all exponents on variables are 1, and passes through the origin.

7.

For the linear equation y=mx+b; what does the "b" represent?

a)

Two sides and two base angles congruent.

b)

Cannot be in fraction form and in decimal form; the decimal does not repeat or terminate

c)

y-intercept

d)

Straight line graph, constant rate of change or constant slope, all exponents on variables are 1, and passes through the origin.

8.

List four characteristics of proportional graphs/relationships?

a)

Two sides and two base angles congruent.

b)

Cannot be in fraction form and in decimal form; the decimal does not repeat or terminate

c)

y-intercept

d)

Straight line graph, constant rate of change or constant slope, all exponents on variables are 1, and passes through the origin.

9.

What are the subsets of rational numbers?

a)

Integers, whole numbers, and counting/natural numbers

b)

Congruent, inside the parallel lines, diagonally across from each other

c)

The exterior angle is equal to the sum of its opposite two interior angles

d)

angles whose sum is 90 degrees

10.

What are alternate interior angles?

a)

Integers, whole numbers, and counting/natural numbers

b)

Congruent, inside the parallel lines, diagonally across from each other

c)

The exterior angle is equal to the sum of its opposite two interior angles

d)

angles whose sum is 90 degrees

11.

State the Exterior Angle Theorem.

a)

Integers, whole numbers, and counting/natural numbers

b)

Congruent, inside the parallel lines, diagonally across from each other

c)

The exterior angle is equal to the sum of its opposite two interior angles

d)

angles whose sum is 90 degrees

12.

What are complementary angles?

a)

Integers, whole numbers, and counting/natural numbers

b)

Congruent, inside the parallel lines, diagonally across from each other

c)

The exterior angle is equal to the sum of its opposite two interior angles

d)

angles whose sum is 90 degrees

13.

What is a decreasing graph?

a)

Negative slope; when x increases, y decreases or when x decreases, y increases.

b)

Can be written as a fraction and in decimal form, the decimal terminates or repeats (has a pattern)

c)

congruent , same position, different line/space

d)

Congruent, outside the parallel lines diagonally across from each other

14.

What are rational numbers?

a)

Negative slope; when x increases, y decreases or when x decreases, y increases.

b)

Can be written as a fraction and in decimal form, the decimal terminates or repeats (has a pattern)

c)

congruent , same position, different line/space

d)

Congruent, outside the parallel lines diagonally across from each other

15.

What are corresponding angles?

a)

Negative slope; when x increases, y decreases or when x decreases, y increases.

b)

Can be written as a fraction and in decimal form, the decimal terminates or repeats (has a pattern)

c)

congruent , same position, different line/space

d)

Congruent, outside the parallel lines diagonally across from each other

16.

What are alternate exterior angles?

a)

Negative slope; when x increases, y decreases or when x decreases, y increases.

b)

Can be written as a fraction and in decimal form, the decimal terminates or repeats (has a pattern)

c)

congruent , same position, different line/space

d)

Congruent, outside the parallel lines diagonally across from each other

17.

For the linear equation y=mx+b; what does the "m" represent?

a)

Positive slope; as x increases, y increases or as x decreases, y decreases

b)

Slope or rate of change

c)

angles whose sum is 180 degrees

d)

Find slope; Find y-intercept; substitute "m+b" into the y-intercept equation (form)

18.

What are supplementary angles?

a)

Positive slope; as x increases, y increases or as x decreases, y decreases

b)

Slope or rate of change

c)

angles whose sum is 180 degrees

d)

Find slope; Find y-intercept; substitute "m+b" into the y-intercept equation (form)

19.

What is the formula to find the distance between two points?

a)

Positive slope; as x increases, y increases or as x decreases, y decreases

b)

Slope or rate of change

c)

angles whose sum is 180 degrees

d)

Find slope; Find y-intercept; substitute "m+b" into the y-intercept equation (form)

20.

What is an increasing graph?

a)

Positive slope; as x increases, y increases or as x decreases, y decreases

b)

Slope or rate of change

c)

angles whose sum is 180 degrees

d)

Find slope; Find y-intercept; substitute "m+b" into the y-intercept equation (form)

21.

Describe when the answer to an equation is considered no solution.

a)

Variable (s) eliminate and false statement

b)

variable(s) eliminate and true statement

c)

variable(s) does not eliminate

d)

Multiply the coefficients and add the exponents of like variables/terms.

22.

Describe when the answer to an equation is infinitely many solutions.

a)

Variable (s) eliminate and false statement

b)

variable(s) eliminate and true statement

c)

variable(s) does not eliminate

d)

Multiply the coefficients and add the exponents of like variables/terms.

23.

Describe when the answer to an equation is one solution

a)

Variable (s) eliminate and false statement

b)

variable(s) eliminate and true statement

c)

variable(s) does not eliminate

d)

Multiply the coefficients and add the exponents of like variables/terms.

24.

List the rule for the properties/laws of exponents when the operation is

a)

Variable (s) eliminate and false statement

b)

variable(s) eliminate and true statement

c)

variable(s) does not eliminate

d)

Multiply the coefficients and add the exponents of like variables/terms.

25.

List the rule for the properties/laws of exponents when the operation is to divide.

a)

Divide the coefficients and subtract the exponents of like variables/terms.

b)

Add the coefficients of like terms, but the variable(s) and exponent(s) do not change.

c)

The number converts to 1

d)

Take the reciprocal and make the exponent positive

e)

Multiply the exponents

26.

List the rule for the properties/laws of exponents when you combine like terms.

a)

Divide the coefficients and subtract the exponents of like variables/terms.

b)

Add the coefficients of like terms, but the variable(s) and exponent(s) do not change.

c)

The number converts to 1

d)

Take the reciprocal and make the exponent positive

e)

Multiply the exponents

27.

List the rule for the properties/laws of exponents when the exponent is zero.

a)

Divide the coefficients and subtract the exponents of like variables/terms.

b)

Add the coefficients of like terms, but the variable(s) and exponent(s) do not change.

c)

The number converts to 1

d)

Take the reciprocal and make the exponent positive

e)

Multiply the exponents

28.

List the rule for the properties/laws of exponents when the exponent is negative.

a)

Divide the coefficients and subtract the exponents of like variables/terms.

b)

Add the coefficients of like terms, but the variable(s) and exponent(s) do not change.

c)

The number converts to 1

d)

Take the reciprocal and make the exponent positive

e)

Multiply the exponents

29.

List the rule for the properties/laws of exponents when you raise a power by an exponent.

a)

Divide the coefficients and subtract the exponents of like variables/terms.

b)

Add the coefficients of like terms, but the variable(s) and exponent(s) do not change.

c)

The number converts to 1

d)

Take the reciprocal and make the exponent positive

e)

Multiply the exponents