Math Contiued

Front 1

Supplement theorem

Back 1

If two angles form a linear pair then they are supplementary angles

Front 2

complement theorem

Back 2

if the noncommon sides of two adjacent angles form a right angle then the angles are complementary angles.

Front 3

congruence of angles

Back 3

are reflexive, symetric, and transitive

Front 4

Theorem angles suppl to the...

Back 4

angles suppl to same angle or congruent angles are congruent

Front 5

theorem

angles compl

Back 5

angles compl to same angle or congru. angles are congru

Front 6

vert angle theorem

Back 6

if two angles are vert angles then they ar congru

Front 7

perpendicular lines intersect to

Back 7

to form 4 right angles

Front 8

all right angles are

Back 8

congruent

Front 9

Perpendicular lines form..

Back 9

congruent adj angles.

Front 10

if two lines are congruent and suppl then

Back 10

each angle is a rght angle

Front 11

if 2 congru angles form a linear pair then

Back 11

they are right angles

Front 12

CA means

Back 12

if 2 lines are //, cut by a transversal, then each pr of corre angles is con.

Front 13

AIA

Back 13

If 2 // lines cut by a trans then each pr of aia is con

Front 14

CIA

Back 14

If two // lines cut by transve then ea pr of consec int angl is suppl

Front 15

AEA

Back 15

If 2 // lines cut by transve then each pr of AEA is congruent

Front 16

Perpen transversal TH

Back 16

in a plane, if a line is perpen to one then perpen to other

Front 17

2 nonvertical lines have the same slope

Back 17

if and only if they are //

Front 18

2 nonvert lines are perpen

Back 18

if and only if the product of their slopes are -1

Front 19

if 2 lines in a plane are cut by a trans

Back 19

so that the corres angles are congru then the lines are //

Front 20

// post

Back 20

if there is a line and a point not on al ine then there exsist one line that is exactly one though the pnt that is // to given line

Front 21

if alt ext angles are congru then..

Back 21

lines are //

Front 22

if cons int angles are suppl then

Back 22

the lines are //

Front 23

if alt angles are congru then...

Back 23

the lines are //

Front 24

if 2 lines are perpen to the samelines then

Back 24

they are //

Front 25

in a plane if 2 lines are each equidistant from the thrid

Back 25

then two lines are // to ea other

Front 26

Angle sum TH

Back 26

The sum of a whole tiangle is 180

Front 27

third angle TH

Back 27

If 2 angles of one triangle are congruent to 2 angles of a second tri then the 3rd angles of the tri are congru

Front 28

EXT angle TH

Back 28

The measure of an ext angle of a tri is equall to the sum of the measures of the two remot int angles

Front 29

the acute angles of a rght tri are

Back 29

are comple

Front 30

There can only be 1 blank and 1 balnk in a tri at most

Back 30

right and obtuse

Front 31

congruence of tri is

Back 31

reflex symm, and transitive

Front 32

SSS

Back 32

If the side of one tri is congru to the sides of the second tri then the tri are congru

Front 33

SAS

Back 33

if 2 sides and the inclu side of one triangle are congru to 2 sides and the inclu of another tri the tri are con

Front 34

ASA

Back 34

If 2 angles and the inclu side of one tri are con to 2 and the sides and the inclu angle of another tri then tris are congru

Front 35

AAS

Back 35

angle angle side

Front 36

LL

Back 36

if the legs of a right tri are con then the tri are congru

Front 37

HA

Back 37

if the hypotenuse and acute of one rght tri , and the hypo is con to the acuute then the tris are congru

Front 38

LA

Back 38

If a leg and a acute angle are con on a rght tri then tris are congru

Front 39

HL

Back 39

If the Hypo and leg are con in a rght tri then tris are con

Front 40

Con isos TH if 2 angles of a tri are congu

Back 40

then the sides opp angles are congru

Front 41

I tri is =lateral if

Back 41

it it is = angular

Front 42

ea of an equilangular tri measurs

Back 42

60

Front 43

ANy point on the perpen bisect of a seg is =distant from the

Back 43

endpoint of a segment

Front 44

any point on a =distant from the endpoints of a seg lies on the perpen

Back 44

bisector of the seg

Front 45

circum center TH

Back 45

The circumcenter of a tri is equal dist from the vercies of the tri

Front 46

ANy point on the bisect is equal dist from the sides of an angle lies

Back 46

on the angle bisect

Front 47

incenter TH

Back 47

The incenter of a tri is = dist from ea side of the tri

Front 48

CEntroid Th

Back 48

The centroid of a tri is located 2/3 of teh dist from a vert to the midpt of te opp the vertex on a median

Front 49

Ext Angle In=ity TH

Back 49

If an angle is an EXT angle of a tri then its measure is greater than the measure of either of its corr remote int angles

Front 50

if one angle of a tri has a greater measure than another angles

Back 50

then the side opp the greate angle is longer than the side opp the lesser angle

Front 51

The perpen seg from a point to a line is

Back 51

shortest seg from point to the line

Front 52

The perpern seg from a pnt to a place is

Back 52

the shortest seg from point to the plane

Front 53

tri in= th

Back 53

the sum of any two sides of a tri id greater thsnthe 3rd side

Front 54

acute angle

Back 54

An angle of less than 90°.

Front 55

acute tri

Back 55

triangle whose interior angles are all acute

Front 56

adj andgles

Back 56

Either of two angles having a common side and a common vertex

Front 57

AEA

Back 57

Angles 1, 2, 3, and 4 are all exterior angles. Angles 1 and 4 are alternate exterior angles. Angles 2 and 3 are also alternate exterior angles. Line t (in red) is called a transversal, a line crossing two or more lines.

Front 58

AIA

Back 58

Angles 1 and 4 are alternate interior angles. Angles 2 and 3 are also alternate interior angles. Line t (in red) is called a transversal, a line crossing two or more lines. When the transversal cuts through 2 parallel lines, the alternate interior angles formed have a special relationship

Front 59

altitude

Back 59

The perpendicular distance between a vertex of a triangle and the side opposite that vertex. Sometimes called the height of a triangle. Also, sometimes the line segment itself is referred to as the altitude

Front 60

angle

Back 60

Region between two rays

Front 61

angle bisector

Back 61

A segment or ray that shares a common endpoint with an angle and divides the angle into two equal parts.

Front 62

Biconditional

Back 62

a conjunction of a conditional state and its conve

Front 63

centroid

Back 63

The point of intersection of the medians of a triangle.

Front 64

circumcenter

Back 64

point of intersection of the perpendicular bisectors of the sides of a given triangle

Front 65

collinear

Back 65

Points are collinear if they lie on the same straight line.

Front 66

compl angles

Back 66

Complementary angles are two angles whose sum is 90 degrees.

Front 67

conclusion

Back 67

the statement that follows the word then

Front 68

concurrent lines

Back 68

3 or more lines that inter sect at a common point

Front 69

condition stat

Back 69

a if then state

Front 70

congruent

Back 70

having the same measure

Front 71

congruent tri

Back 71

Triangles that have the same size and shape.

Front 72

conjecture

Back 72

an educated guess based on known info

Front 73

CIA

Back 73

the 2 middle top bottom #

Front 74

contrapt

Back 74

formed statement from the converse of a state

Front 75

converese

Back 75

The statement formed by hypo and conlu of the converse of a conditional state

Front 76

convex poly

Back 76

a polygon where no line contains both sides of the poly gon

Front 77

coplaner

Back 77

Set of points, lines, rays, line segments, etc., that lie in the same plane

Front 78

corresponding angles

Back 78

Angles that have the same relative positions in geometric figures.

Front 79

counter example

Back 79

to show that a state isnt always true

Front 80

condition stat

Back 80

a if then state

Front 81

hypothesis

Back 81

follows the word if the condition stat

Front 82

congruent

Back 82

having the same measure

Front 83

if-then statement

Back 83

a compound statement it goes if A then B

Front 84

congruent tri

Back 84

Triangles that have the same size and shape.

Front 85

disjunction

Back 85

a compound statement frmed by joining 2 or more statements

Front 86

conjecture

Back 86

an educated guess based on known info

Front 87

incenter

Back 87

The center of a circle inscribed in a given triangle.

Front 88

CIA

Back 88

the 2 middle top bottom #

Front 89

contrapt

Back 89

formed statement from the converse of a state

Front 90

converese

Back 90

The statement formed by hypo and conlu of the converse of a conditional state

Front 91

convex poly

Back 91

a polygon where no line contains both sides of the poly gon

Front 92

coplaner

Back 92

Set of points, lines, rays, line segments, etc., that lie in the same plane

Front 93

corresponding angles

Back 93

Angles that have the same relative positions in geometric figures.

Front 94

counter example

Back 94

to show that a state isnt always true

Front 95

hypothesis

Back 95

follows the word if the condition stat

Front 96

if-then statement

Back 96

a compound statement it goes if A then B

Front 97

disjunction

Back 97

a compound statement frmed by joining 2 or more statements

Front 98

incenter

Back 98

The center of a circle inscribed in a given triangle.

Front 99

condition stat

Back 99

a if then state

Front 100

congruent

Back 100

having the same measure

Front 101

congruent tri

Back 101

Triangles that have the same size and shape.

Front 102

conjecture

Back 102

an educated guess based on known info

Front 103

CIA

Back 103

the 2 middle top bottom #

Front 104

contrapt

Back 104

formed statement from the converse of a state

Front 105

converese

Back 105

The statement formed by hypo and conlu of the converse of a conditional state

Front 106

convex poly

Back 106

a polygon where no line contains both sides of the poly gon

Front 107

coplaner

Back 107

Set of points, lines, rays, line segments, etc., that lie in the same plane

Front 108

corresponding angles

Back 108

Angles that have the same relative positions in geometric figures.

Front 109

counter example

Back 109

to show that a state isnt always true

Front 110

hypothesis

Back 110

follows the word if the condition stat

Front 111

if-then statement

Back 111

a compound statement it goes if A then B

Front 112

disjunction

Back 112

a compound statement frmed by joining 2 or more statements

Front 113

incenter

Back 113

The center of a circle inscribed in a given triangle.

Front 114

included angle

Back 114

an angle formed by 2 sides

Front 115

included side

Back 115

the side of the tri the is part of the 2 angles

Front 116

indirect proof

Back 116

when you use the assume

Front 117

inductive reasoning

Back 117

arrived by deductive reasoning

Front 118

inverse

Back 118

negating both the hypothesis and conclusion

Front 119

isoscelese tri

Back 119

A triangle with at least two sides having equal lengths.

Front 120

law of detachment

Back 120

if p then q is true p is true, then so is q

Front 121

line

Back 121

One of the basic undefined terms of geometry. A line has no thickness but its length goes on forever in two directions., at least 2 pnts

Front 122

line seg

Back 122

The part of a line between two points on the line. Sometimes referred to as a segment.

Front 123

linear pair

Back 123

Two adjacent angles that form a straight line