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WorksheetsGeometry Vocabulary Assessment
Total questions: 64
Worksheet time: 48mins
Name
Class
Date
1.
Has no dimension and is represented by a dot
a)
Point
b)
Lateral Side
c)
Exterior Angle
d)
Similar
e)
Congruent
2.
An infinite set of points in a row
a)
Line
b)
Point
c)
Lateral Side
d)
Exterior Angle
e)
Similar
3.
Made of two dimensions
a)
Plane
b)
Line
c)
Point
d)
Lateral Side
e)
Exterior Angle
4.
A finite set of points in a row
a)
Line Segment
b)
Plane
c)
Line
d)
Point
e)
Lateral Side
5.
A set of points which are finite in one direction but infinite in the other
a)
Ray
b)
Line Segment
c)
Plane
d)
Line
e)
Point
6.
or
a)
V
b)
~
c)
∴
d)
->
e)
^
7.
and
a)
^
b)
V
c)
~
d)
∴
e)
->
8.
If-Then
a)
->
b)
^
c)
V
d)
∴
e)
~
9.
Therefore
a)
∴
b)
->
c)
^
d)
V
e)
~
10.
Not
a)
~
b)
∴
c)
->
d)
^
e)
V
11.
A statement containing a hypothesis and a conclusion
a)
Conditional Statement
b)
Converse
c)
Inverse
d)
Contrapositive
e)
Counterexample
12.
Formed by switch the position of the hypothesis and conclusion
a)
Converse
b)
Conditional Statement
c)
Inverse
d)
Contrapositive
e)
Counterexample
13.
Formed by negating the hypthesis and the conclusion
a)
Inverse
b)
Converse
c)
Conditional Statement
d)
Contrapositive
e)
Counterexample
14.
Formed by negating the hypthesis and the conclusion and then switching their positions
a)
Contrapositive
b)
Inverse
c)
Converse
d)
Conditional Statement
e)
Counterexample
15.
Whether a statement is true or false
a)
Validity
b)
Contrapositive
c)
Inverse
d)
Converse
e)
Conditional Statement
16.
Specific case where a statement is false
a)
Counterexample
b)
Validity
c)
Contrapositive
d)
Inverse
e)
Converse
17.
Draw conclusions from an observable pattern
a)
Inductive Reasoning
b)
Counterexample
c)
Validity
d)
Contrapositive
e)
Inverse
18.
Draw conclusions from definitions, postulates, and theorems
a)
Deductive Reasoning
b)
Inductive Reasoning
c)
Counterexample
d)
Validity
e)
Contrapositive
19.
A logically valid justification based on assumptions, definitions, postulates, and theorems
a)
Direct Proof
b)
Deductive Reasoning
c)
Inductive Reasoning
d)
Counterexample
e)
Validity
20.
If the hypothesis is true, then the conclusion is true. P-> Q, P; ∴Q
a)
Law of Detachment
b)
Direct Proof
c)
Deductive Reasoning
d)
Inductive Reasoning
e)
Counterexample
21.
Law based on the transitive property: P->Q and Q->R; ∴ P->R
a)
Law of Syllogism
b)
Law of Detachment
c)
Direct Proof
d)
Deductive Reasoning
e)
Inductive Reasoning
22.
If the conditional statement is true, then the contrapositive is also true
a)
Law of Contrapositive
b)
Law of Syllogism
c)
Law of Detachment
d)
Direct Proof
e)
Deductive Reasoning
23.
y=mx+b
a)
Slope-Intercept Form
b)
Law of Contrapositive
c)
Law of Syllogism
d)
Law of Detachment
e)
Direct Proof
24.
Ax+By=C
a)
Standard Form
b)
Slope-Intercept Form
c)
Law of Contrapositive
d)
Law of Syllogism
e)
Law of Detachment
25.
Decribes the direction and steepness of a line.
a)
Slope
b)
Standard Form
c)
Slope-Intercept Form
d)
Law of Contrapositive
e)
Law of Syllogism
26.
The change in y values divided by the change in x values.
a)
Rise Over Run
b)
Slope
c)
Standard Form
d)
Slope-Intercept Form
e)
Law of Contrapositive
27.
Lines that form a right angle where they intersect
a)
Perpendicular Lines
b)
Rise Over Run
c)
Slope
d)
Standard Form
e)
Slope-Intercept Form
28.
Two lines that will never cross each other.
a)
Parallel Lines
b)
Perpendicular Lines
c)
Rise Over Run
d)
Slope
e)
Standard Form
29.
A line that intersects at least two other lines
a)
Transversal
b)
Parallel Lines
c)
Perpendicular Lines
d)
Rise Over Run
e)
Slope
30.
Given two parallel lines and a transversal; angles in matching positions
a)
Corresponding Angles
b)
Transversal
c)
Parallel Lines
d)
Perpendicular Lines
e)
Rise Over Run
31.
Given two parallel lines and a transversal; angles inside the parallel lines and on opposite sides of the transversal
a)
Alternate Interior Angles
b)
Corresponding Angles
c)
Transversal
d)
Parallel Lines
e)
Perpendicular Lines
32.
Given two parallel lines and a transversal; angles outside the parallel lines and on opposite sides of the transversal
a)
Alternate Exterior Angles
b)
Alternate Interior Angles
c)
Corresponding Angles
d)
Transversal
e)
Parallel Lines
33.
Given two parallel lines and a transversal; angles inside the parallel lines and on the same side of the transversal
a)
Consecutive Interior Angles
b)
Alternate Exterior Angles
c)
Alternate Interior Angles
d)
Corresponding Angles
e)
Transversal
34.
A point that divides a line segment into two congruent segments
a)
Midpoint
b)
Consecutive Interior Angles
c)
Alternate Exterior Angles
d)
Alternate Interior Angles
e)
Corresponding Angles
35.
A segment, ray, line, or plane that is perpendicular to a segment at its midpoint
a)
Perpendicular Bisector
b)
Midpoint
c)
Consecutive Interior Angles
d)
Alternate Exterior Angles
e)
Alternate Interior Angles
36.
Triangle with three sides of different lengths
a)
Scalene Triangle
b)
Perpendicular Bisector
c)
Midpoint
d)
Consecutive Interior Angles
e)
Alternate Exterior Angles
37.
Triangle with at least two congruent sides
a)
Isosceles Triangle
b)
Scalene Triangle
c)
Perpendicular Bisector
d)
Midpoint
e)
Consecutive Interior Angles
38.
Triangle with three congruent sides.
a)
Equilateral Triangle
b)
Isosceles Triangle
c)
Scalene Triangle
d)
Perpendicular Bisector
e)
Midpoint
39.
Triangle with three acute angles.
a)
Acute Triangle
b)
Equilateral Triangle
c)
Isosceles Triangle
d)
Scalene Triangle
e)
Perpendicular Bisector
40.
Triangle with one right angle.
a)
Right Triangle
b)
Acute Triangle
c)
Equilateral Triangle
d)
Isosceles Triangle
e)
Scalene Triangle
41.
Triangle with one obtuse angle.
a)
Obtuse Triangle
b)
Right Triangle
c)
Acute Triangle
d)
Equilateral Triangle
e)
Isosceles Triangle
42.
Triangle with three congruent angles.
a)
Equiangular Triangle
b)
Obtuse Triangle
c)
Right Triangle
d)
Acute Triangle
e)
Equilateral Triangle
43.
Polygon whose angles are congruent and sides are proportional
a)
Similar Polygon
b)
Equiangular Triangle
c)
Obtuse Triangle
d)
Right Triangle
e)
Acute Triangle
44.
Polygon whose sides are congruent
a)
Regular Polygon
b)
Similar Polygon
c)
Equiangular Triangle
d)
Obtuse Triangle
e)
Right Triangle
45.
A segment from a vertex perpendicular to the line containing the opposite side
a)
Altitude of a Triangle
b)
Regular Polygon
c)
Similar Polygon
d)
Equiangular Triangle
e)
Obtuse Triangle
46.
A line segment from a vertex to the midpoint of the opposite side
a)
Median of a Triangle
b)
Altitude of a Triangle
c)
Regular Polygon
d)
Similar Polygon
e)
Equiangular Triangle
47.
The longest side on a triangle
a)
Hypotenuse
b)
Median of a Triangle
c)
Altitude of a Triangle
d)
Regular Polygon
e)
Similar Polygon
48.
Sine, Cosine, Tangent
a)
Trigonometric Ratios
b)
Hypotenuse
c)
Median of a Triangle
d)
Altitude of a Triangle
e)
Regular Polygon
49.
All points in a plane equidistant from a given point called the center
a)
Circle
b)
Trigonometric Ratios
c)
Hypotenuse
d)
Median of a Triangle
e)
Altitude of a Triangle
50.
When a shape is built inside a polygon
a)
Inscribed
b)
Circle
c)
Trigonometric Ratios
d)
Hypotenuse
e)
Median of a Triangle
51.
A line which only crosses at one point
a)
Tangent Line
b)
Inscribed
c)
Circle
d)
Trigonometric Ratios
e)
Hypotenuse
52.
A line which crosses at two points.
a)
Secant Line
b)
Tangent Line
c)
Inscribed
d)
Circle
e)
Trigonometric Ratios
53.
An angle whose vertex is at the center of a circle
a)
Central Angle
b)
Secant Line
c)
Tangent Line
d)
Inscribed
e)
Circle
54.
A section of the circumference
a)
Arc
b)
Central Angle
c)
Secant Line
d)
Tangent Line
e)
Inscribed
55.
An angle whose vertex is on the edge of a circle
a)
Inscribed Angle
b)
Arc
c)
Central Angle
d)
Secant Line
e)
Tangent Line
56.
An isometric transformation in which an image is formed by rotating the preimage about a point
a)
Rotation
b)
Inscribed Angle
c)
Arc
d)
Central Angle
e)
Secant Line
57.
An isometric transformation in which an image is formed by reflecting the preimage over a line
a)
Reflection
b)
Rotation
c)
Inscribed Angle
d)
Arc
e)
Central Angle
58.
An isometric transformation in which an image is formed by moving every point on the preimage the same distance in the same direction
a)
Translation
b)
Reflection
c)
Rotation
d)
Inscribed Angle
e)
Arc
59.
A transformation in which an image is formed by enlarging or reducing the preimage proportionally by a scale factor
a)
Dilation
b)
Translation
c)
Reflection
d)
Rotation
e)
Inscribed Angle
60.
A technique used to solve practical problems in engineering, architectural design, and building
a)
Construction
b)
Dilation
c)
Translation
d)
Reflection
e)
Rotation
61.
Having the same measure
a)
Congruent
b)
Construction
c)
Dilation
d)
Translation
e)
Reflection
62.
When measures are proportional
a)
Similar
b)
Congruent
c)
Construction
d)
Dilation
e)
Translation
63.
Angle formed on the outside of a polygon by extending a side
a)
Exterior Angle
b)
Similar
c)
Congruent
d)
Construction
e)
Dilation
64.
The curved surface of a cone or cylinder
a)
Lateral Side
b)
Exterior Angle
c)
Similar
d)
Congruent
e)
Construction
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