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Cards (109)
A
mathematical
system
is a set with one or more
binary
operations defined on it
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A binary operation
is a rule that assigns to
2
elements of a set a unique third element
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Properties
of Mathematical Systems
Closure
Identity
Element
Inverse
Commutative
Associative
Distributive
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Postulates
of Equality
Reflexive
Property
Symmetric
Property
Transitive
Property
Substitution
Property
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Properties
of Congruence
Reflexive
Property
Symmetric
Property
Transitive
Property
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Undefined
terms/primitive terms
Point
Line
Plane
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Defined
terms
Line segment
Ray
Angle
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Euclid
's Postulates
Two points determine a
line
segment
A
line
segment
can be
extended
indefinitely
along a line
All
right angles are congruent
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Point
-Line-Plane
Postulates
Unique Line Assumption
Number Line Assumption
Distance Assumption
If two points lie on a
plane
, the line containing them also lies on the
plane
Through
three
non-collinear points, there is exactly
one
plane
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Theorems
Line
Intersection
Theorem
Betweenness
Theorem
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Theorems are statements that can be
deduced
and
proved
from
definitions
,
postulates
,
and
previously
proved
theorems
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Plane
A
flat
surface that extends
indefinitely
in all directions
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Line
A
straight
path that extends
indefinitely
in both directions
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Point
A
specific
location
on
a
plane
or
line
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If two points lie on a plane, the
line
containing them also lies on the
plane
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Through
three non-collinear points, there is exactly
one
plane
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If TX = BK, then
BK
=
TX
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8
(m + n) = 8m +
8n
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If CT = 12 and PR + CT = 20, then
PR
+ 12 =
20
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m∠HIT ≅
m∠HIT
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If ∠S ≅ ∠P, ∠B ≅ ∠S, then
∠P
≅
∠B
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Reflexive Property of
Equality
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Symmetric Property of
Equality
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Transitive Property of
Equality
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Reflexive Property of
Congruence
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Symmetric Property of
Congruence
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∠ABC
≅ ∠ABC
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If m∠B = m∠D and m∠D =
m∠F
, then m∠B =
m∠F
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If GH = JK, then JK =
GH
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If
AB = CD,AB=9 then
9
=CD
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If m∠C = 90, then 2(m∠C) + 15 =
2(90°)
+
15°
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Plane
P or Plane
ABC
Plane containing non-collinear points A
,
B
and C
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In Geometry, a line is
straight.
It is impossible to have
two
points as point of intersections
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Three
rays on line BC
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Congruent
Triangles
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Definition
of Congruent Triangles
Two triangles are
congruent
if their corresponding parts are
congruent
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∆ABC ≅
∆DEF
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∠A ≅ ∠D, ∠B ≅ ∠E, ∠C
≅
∠F, AB ≅ DE,
BC ≅ EF
, AC ≅ DF
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∆ABE ≅
∆DCE
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∠A ≅ ∠D, ∠B ≅ ∠C, ∠E ≅ ∠E, AB ≅
DC
,
AE
≅ DE, BE ≅ CE
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