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Unit 1 to 4 Vocabulary (Geometry Online)

AB
collinear pointspoints that lie on the same line
non-collinear pointspoints that don't lie on the same line
coplanarobjects which lie on the same plane
non-coplanarobjects which don't lie on the same plane
postulatestatement that we accept without proof
theoremstatement that we can prove using logic
pointthe intersection of two lines
linethe intersection of two planes
parallel linestwo coplanar lines that don't intersect
segmenttwo points and all points between them
congruent segmentssegments with equal lengths
midpointpoint that divides a segment into two congruent segments
segment bisectorobject that divides a segment into two congruent segments
raya part of a line that has only one endpoint
opposite raysrays with the same endpoint which together form a line
angletwo rays joined by a common endpoint
vertexcommon endpoint of two rays that form an angle
acute angleangle with measure less than 90 degrees
right angleangle with measure exactly 90 degrees
obtuse angleangle with measure between 90 degrees and 180 degrees
straight angleangle with measure exactly 180 degrees
angle bisectorobject (such as a ray or line) which divides an angle into two congruent angles
degreea unit to measure angles which equals a fraction (1/360th) of a circle
90 degreesthe number of degrees in one-fourth of a circle
180 degreesthe number of degrees in one-half of a circle
360 degreesthe number of degrees in a circle
congruent anglesangles whose measures are equal
adjacent anglescoplanar angles with a common vertex and side, but no common interior points
complementary anglesa pair of angles whose measures add to 90 degrees
complementsa pair of angles whose measures add to 90 degrees
supplementary anglesa pair of angles whose measures add to 180 degrees
supplementsa pair of angles whose measures add to 180 degrees
linear paira pair of supplementary and adjacent angles
vertical anglesa pair of opposite angles formed by a pair of intersecting lines
vertical anglesa pair of angles whose sides form opposite rays
conditional statementa statement that can be written in the form, "if p, then q."
hypothesisthe given information: part of a conditional statement found immediately after the word if
conclusionthe conclusion or result of the hypothesis: part of a conditional statement found immediately after the word then
counterexampleexample showing a statement is not ALWAYS true, and is therefore false
conversestatement obtained from a conditional statement by switching the hypothesis and the conclusion
inversestatement obtained from a conditional statement by negating the hypothesis and the conclusion
contrapositivestatement obtained from a conditional statement by negating AND switching the hypothesis and conclusion
biconditional statementstatement combining a conditional statement with its converse using the phrase "if and only if"
Venn Diagrama diagram with two or more overlapping circles, used to show relationships between sets.
Law of DetachmentIf p --> q is a true conditional and p is true, then q is true.
Law of SyllogismIf p --> q and q --> r are true conditionals, then p --> r is true.
intersecting lineslines that have a point in common
parallel linescoplanar lines that do not intersect.
perpendicular lineslines that intersect at a
skew lineslines that are non-coplanar and do not intersect
oblique lineslines that intersect but are not perpendicular
slopeThe steepness of a line expressed as a ratio, using any two points on the line
transversala line that intersects two other lines
corresponding anglesa pair of angles, both in the same position relative to two lines crossed by a transversal (that is, upper right, etc)
alternate interior anglesa pair of angles, both between two parallel lines and on opposite sides of the transversal
alternate exterior anglesa pair of angles, both exterior to two parallel lines and on opposite sides of the transversal
consecutive interior anglesa pair of angles, both between two parallel lines and on the same side of the transversal
polygona closed figure in a plane that is made up of SEGMENTS that intersect only at their endpoints.
trianglea three-sided polygon
interior angleangle formed by two adjacent sides inside of a polygon
scalenea triangle with no sides congruent
isoscelesa triangle with at least two sides congruent
equilaterala triangle with all three sides congruent
obtuse trianglea triangle with an obtuse angle
right trianglea triangle with a right angle
acute trianglea triangle with all three angles acute
equiangular trianglea triangle with all three angles congruent
remote interior anglethe nonadjacent (to an exterior angle) angles of the polygon.
opposite anglethe angle opposite a side of a triangle
side adjacent to an angleone of the sides that form an angle
angle adjacent to a sideone of the angles formed by a side
opposite sidethe side opposite of an angle of a triangle
exterior angleangle formed by two adjacent sides outside of a polygon
sidesthe segments which together form a polygon
verticesthe endpoints of the sides of a polyon
mediana segment from a vertex to the midpoint of the opposite side of a triangle
altitudea segment from a vertex to the line containing the opposite side, perpendicular to the opposite side
perpendicular bisectora segment through the midpoint of a side and perpendicular to the side
angle bisectora segment from a vertex to the opposite side which bisects the angle
legone of at least two congruent sides of an isosceles triangle
basethe side of a triangle that is not congruent
vertex angleangle opposite the base
base angleangle adjacent to a base
convex polygona polygon such that no line containing a side of the polygon contains a point in its interior
concave polygona polygon that is not convex
regular polygonpolygon with all sides congruent and all angles congruent
triangle3-sided polygon
quadrilateral4-sided polygon
pentagon5-sided polygon
hexagon6-sided polygon
heptagon7-sided polygon
octagon8-sided polygon
nonagon9-sided polygon
decagon10-sided polygon
dodecagon12-sided polygon
n-gonn-sided polygon
irregular polygonpolygon with at least one pair of sides or angles not congruent
diagonala segment connecting two non-adjacent vertices of a polygon
congruent figurestwo figures that have the same size and shape
partan angle or side of a triangle or polygon
included anglethe angle of a triangle which is adjacent to two sides of the triangle
included sidethe side of a triangle which is adjacent to two angles of the triangle
non-included partpart that is not included
corresponding partsparts (angles and sides) of a pair of congruent triangles (or other polygons) that are congruent
CPCTCCorresponding Parts of Congruent Triangles are Congruent.
reflexive sidea side that is shared by two triangles.
SSSa method for proving two triangles are congruent by showing all three pairs of sides are congruent
SASa method for proving two triangles are congruent by showing two pairs of sides and the included angle are congruent
ASAa method for proving two triangles are congruent by showing two pairs of angles and the included side are congruent
AASa method for proving two triangles are congruent by showing two pairs of angles and the non-included side are congruent
HLa method for proving two RIGHT triangles are congruent by showing the hypotenuses and one pair of legs are congruent
hypotenusethe side opposite of the right angle of a right triangle.
lega side opposite an acute angle of a right triangle


Geometry and Integrated III Teacher
Henrico High School
Richmond, VA

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