Font size
Worksheets7Gr EOY Vocab Practice
Total questions: 93
Worksheet time: 3hrs 32mins
Any number that can be written as a fraction. This subset also includes terminating and repeating decimals.
Examples include: 41, −10, 5.33, 49
Irrational Number
Rational Number
Whole Number
Integer
A letter or symbol that represents a missing number or unknown value. Generally, the letter is lowercase and italicized.
Operation
Variable
Exponent
Term
A number's distance away from 0 on a number line.
For example: ∣−18∣=18
Absolute Value
Stretch Value
Length
Range
A mathematical expression that contains one or more variables.
For example: 4x + 3
Numerical Expression
Verbal Expression
Algebraic Expression
Radical Expression
The subset of numbers that includes both positive and negative whole numbers.
For example: {...,−3,−2,−1,0,1,2,3,…}
Rational Number
Irrational Number
Whole Number
Integer
A mathematical sentence or statement relating to two equal quantities. When written in mathematical notation, it always contains an equal sign.
For example: 4x + 3 = 11
Expression
Inequality
Operation
Equation
The number in front of a variable. The number is being multiplied by the variable.
For example, in the expression 7x, the “7.”
Coefficient
Constant
Like Terms
Variable
A mathematical relationship between two variables that can be represented by a straight line.
For example, the distance traveled (d) over a constant speed (s) can be represented by the following function: d = 60s
A parabola
Linear Function (Linear Relationship)
a curved line
Nonlinear Function (Nonlinear Relationship)
The operation that reverses or "undoes" the effects of another operation. These are used to isolate a variable when solving equations.
Reciprocal Operations
Identity Operations
Opposite Operations
Inverse Operations
A quantity representing the power to which a given number or expression is to be raised. The number that tells us how many times the base is to be used as a factor.
Subscript
Exponent
Base
Square
A mathematical sentence that compares two quantities. The following symbols are used for the comparison: <, >, ≤, and ≥
Inequality
Equation
Expression
Comparison
A number that cannot be written as a fraction. As decimals, these are non-terminating values. Examples include:
Examples include: 8π, 2, −9.635811...
Irrational Number
Whole Number
Integer
Rational Number
Terms that have the same variable and exponent factors. These type of terms can be combined.
Like Terms
Variables
Coefficients
Expressions
It includes all the whole numbers and a zero.
(a)
A number with only two factors, one and itself.
(a)
What is the answer in addition called?
(a)
What is the answer in division called?
(a)
What is the answer in multiplication called?
(a)
What is the answer in subtraction called?
(a)
Proportion
A statement of equality between two ratios
Compares two values
The amount of space an object takes up
when corresponding (matching) angles are congruent and the lengths of corresponding sides are proportional.
Volume
The amount of space an object takes up
when corresponding (matching) angles are congruent and the lengths of corresponding sides are proportional.
Have same shape and size and two polygons have 1:1 ratio of corresponding sides
is a transformation that reflects a figure across a line in the plane.
Similar
when corresponding (matching) angles are congruent and the lengths of corresponding sides are proportional.
Have same shape and size and two polygons have 1:1 ratio of corresponding sides
is a transformation that reflects a figure across a line in the plane.
is a transformation that changes the size of a figure by scale factor to create a similar figure.
Congruent
Have same shape and size and two polygons have 1:1 ratio of corresponding sides
when corresponding (matching) angles are congruent and the lengths of corresponding sides are proportional.
is a transformation that reflects a figure across a line in the plane.
is a transformation that changes the size of a figure by scale factor to create a similar figure.
Experimental Probability
the probability of an event is determined by carrying out a simulation or an experiment.
the probability of an event is the expected probability
It is the product of the number of outcomes for each event that can be chosen individually
Theoretical Probability
theprobability of an event is determined by carrying out a simulation or an experiment.
the probability of an event that is the expected probability
It is the product of the number of outcomes for each event that can be chosen individually
Fundamental Counting Principal
probability of an event is determined by carrying out a simulation or an experiment.
probability of an event is the expected probability and can be found with a formula.
is a computational procedure to determine the number of possible outcomes of several events. It is the product of the number of outcomes for each event that can be chosen individually
What is a discount?
money paid to the government
the increase from what a store pays to the selling price
a decrease in the original price of an item
money paid or earned for the use of money
What is a percent?
money paid to the government
the increase from what a store pays to the selling price
a fractional part out of 100; per 100
money paid or earned for the use of money
What is a markup?
money paid to the government
the increase from what a store pays to the selling price
a decrease in the original price of an item
money paid or earned for the use of money
What is a tax?
an extra percent charged onto a bill and goes to the government
the increase from what a store pays to the selling price
a decrease in the original price of an item
money paid or earned for the use of money
What is interest?
money paid to the government
the increase from what a store pays to the selling price
a decrease in the original price of an item
money paid or earned for the use of money
Define supplementary angles.
two angles whose measures have a sum of 180o
the angles opposite each other when two lines intersect
angles that have the same measure
two angles that share a common side and have the same vertex
Define vertical angles.
two angles whose measures have a sum of 90o
the angles opposite each other when two lines intersect
angles that have the same measure
two angles that share a common side and have the same vertex
Define complementary angles.
two angles whose measures have a sum of 90o
the angles opposite each other when two lines intersect
angles that have the same measure
two angles that share a common side and have the same vertex
Define adjacent angles.
two angles whose measures have a sum of 90o
the angles opposite each other when two lines intersect
angles that have the same measure
two angles that share a common side and have the same vertex
Define radius
the distance from the center of a circle to any point on the circle
the distance around the circle
an entire group of people or objects
the distance across a circle through the center
Define diameter.
the distance from the center of a circle to any point on the circle
the distance around the circle
an entire group of people or objects
the distance across a circle through the center
Define circumference.
the distance from the center of a circle to any point on the circle
the distance around the circle
an entire group of people or objects
the distance across a circle through the center
Define population.
the distance from the center of a circle to any point on the circle
the distance around the circle
an entire group of people or objects
the distance across a circle through the center
Define probability.
the distance from the center of a circle to any point on the circle
the distance around the circle
a number between 0 to 1 that measures the likelihood that an even will occur
the distance across a circle through the center
In Probability, the collection or set of possible outcomes is called...
Probalaity
Simple Event
Addition
Sample Space
In Probability, to show how often an event will happen is called..
Frequency
Outcome
Simple Event
Sample Space
The ratio of what actually occurs during a probability experiment is called...
Theoretical Probability
Sample Space
Frequency
Experimental Probability
Horizontal
Any symbol, usually a letter, which could represent a number
Parallel to, or in the plane of the horizon
The point of intersection of the x and y axes in a rectangular coordinate system, where the x-coordinate and y-coordinate are both 0
Two acute angles that add up to give a right angle,
Origin
The point of intersection of the x and y axes in a rectangular coordinate system, where the x coordinate and y coordinate are both 0
Two acute angles that add up to give a right angle
An amount paid to an employee based on a percentage of the employee's sales
A problem that is an application of a real-life situation involving mathematics
Complementary Angles
Two angles that share a vertex and an arm
Angles that sum to 90°
Angles that sum to 180°
Angles that are opposite to each other
2-dimensional figure
The measure of the interior surface
A flat shape that only has length and height, but not width (depth)
A shape that has length, height and width
2 angles that have the same vertex and a common ray but no interior points in common
Area of a triangle
21b×h
b×h
πr2
π×d
Area of a circle
21b×h
b×h
πr2
π×d
C=πr²
C=πd
C=2π
V=πr2h
center
diameter
origin
radius
circumference of circle
πd2
πr
πr2
πd
Volume of pyramids
Bh
bh
1/3bh
1/3Bh
area of trapezoid
1/2(b1 + b2)
h(b1 + b2)
1/2h(b1 + b2)
(b1 + b2)
Volume of Triangular Prism
V=l⋅w
A=21⋅π⋅r2
V=l⋅w⋅h
V=(21⋅b⋅h)⋅h
Surface Area of Rectangular Prism
SA=2LW+2LH+2WH
SA=A1 +A2+A3
S1+S2>S3
SA=L⋅W⋅H
Can the following 3 numbers be side measures of a triangle
7, 5, 12
Yes
No
Will these form a triangle?
12 yd, 13 yd, and 9 yd
YES
NO
Which of the following set of lengths will form a triangle?
7 cm, 7 cm, and 13 cm
7 cm, 7 cm, and 14 cm
7 cm, 7 cm, and 15 cm
Is a triangle form from these lengths: 10 in, 10 in, and 30 in?
YES
NO
Which of the following is a proportional equation?
y = x2
y = 5x
y = 4x + 8
y = x3
All proportional graphs have two features. They are:
1) graph as a straight line
2) go through 0,1
1) graph as a curved line
2) start at 0,0
1) graph as a decreasing straight line
2) start at 0,10
1) graph as a straight line
2) go through 0,0
Simplify 5y−9x−(4y−x)
y−10x
9y−8x
y−8x
y+10x
Find the perimeter of the shape:
a+10
13a
3a+5
3a+10
How many inches are in a foot?
(a)
How many feet are in 1 mile?
1,760
3
5,280
5,000
How many ounces are in a pound?
12
18
24
16
How many quarts in a gallon?
(a)
How many cups are in a pint?
(a)
2 yards = (a) feet
6 T (tons) = ____ lbs
96
2,000
12,000
16,000
Which of the following in NOT a perfect square?
49
81
111
144
If Lucy's square garden has a total perimeter of 12ft, how big is the inside (area) part of the garden?
9ft2
3ft2
36ft2
12ft2
What is
25
(a)
Select all of the perfect squares
1
2
4
6
9
Select all of the perfect squares.
10
16
25
36
40
Select all of the perfect squares.
80
81
100
104
121
Solve the proportion:
4
14
8
10
Choose the descriptions that best describes the triangle below. There could be more than one answer.
isosceles triangle
acute triangle
equilateral triangle
obtuse triangle
scalene triangle
Classify the angles. There could be more than one answer.
complementary
adjacent
vertical
supplementary
Solve. 51÷43
43
2015
203
154
You spin the spinner once. What is the P(3)?
43
31
41
53
What is the circle's area?
8π
16π
256π
64π
Which of the following is furthest to the left on the number line?
-6.5
-6
-5
6.7
What is the first step to solve this equation?
-11 + 3x = 12
subtract 3x from both sides
subtract 11 from both sides
divide each side by 3
add 11 to both sides
