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1. |
Coordinate Plane |
26. |
Pythagorean Thm |
51. |
Complementary
Ð's |
|
2. |
x-axis |
27. |
@
Segments |
52. |
Supplementary
Ð's |
|
3. |
y-axis |
28. |
Midpoint |
53. |
Conclusion |
|
4. |
Origin |
29. |
Midpt Formula |
54. |
Conjecture |
|
5. |
Ordered Pair |
30. |
Midpt Thm |
55. |
Conditional State. |
|
6. |
x-coordinate |
31. |
Seg Bisector |
56. |
Hypothesis |
|
7. |
y-coordinate |
32. |
Ray |
57. |
Conclusion |
|
8. |
Quadrants (I-IV) |
33. |
Opposite Rays |
58. |
Converse |
|
9. |
Collinear |
34. |
Angle |
59. |
Negation |
|
10. |
Noncollinear |
35. |
Vertex |
60. |
Inverse |
|
11. |
Point |
36. |
Interior of Ð |
61. |
Contrapositive |
|
12. |
Line
|
37. |
Exterior of Ð |
62. |
Through any 2pts, exactly . .
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|
13. |
Plane |
38. |
Degrees |
63. |
Through any 3 pts exactly . . . |
|
14. |
Space |
39. |
Measure of Ð |
64. |
Line
contain at least . . . |
|
15. |
Coplanar |
40. |
Protractor Post |
65. |
Plane contain at least . . . |
|
16. |
Noncoplanar |
41. |
Ð Add Post |
66. |
If 2
pts lie in a plane, then . . . |
|
17. |
Area of RectÐ |
42. |
Congruent Ð's |
67. |
If 2
planes intersect, then intersection is a . . . |
|
18. |
Perimeter RectÐ |
43. |
Ð Bisector |
68. |
Reflexive Prop |
|
19. |
Max Area RectÐ |
44. |
Right, Acute, Obtuse Ð's |
69. |
Symmetric Prop |
|
20. |
Segment |
45. |
Perpendicular (┴ ) |
70. |
Transitive Prop |
|
21. |
Measure Segment |
46. |
Adjacent Ð's |
71. |
Add Prop = |
|
22. |
Between |
47. |
Vertical Ð's |
72. |
Subtr Prop = |
|
23. |
Ruler Postulate |
48. |
Linear Pair |
73. |
Mult Prop = |
|
24. |
Seg Add Post |
49. |
Sum mÐ's in
linear pr is . . . |
74. |
Division Prop = |
|
25. |
Distance Formula |
50. |
Vertical Ð's
are
@
|
75. |
Sub |
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|
76 |
Distributive Prop |
101. |
2 novert lines are
┴ iff . . . |
126. |
If 2
sides !
@,
then . . . |
|
77. |
2 Column Proof |
102. |
If corres
Ð's are
@,
then |
127. |
If 2Ð's
!
@,
then . . . |
|
78. |
|
103. |
If alt int
Ð's are
@,
then |
128. |
! is
equilateral if and only if . . . |
|
79. |
Supplement Thm |
104. |
If consec int
Ð's are supple, then |
129. |
Each Ð
equilateral
! measures . . . |
|
80. |
Ð's supple
same or
@
Ð's are
@ |
105. |
If two lines are ┴ to same
line, then |
130. |
┴ bisector |
|
81. |
Ð's comple
same or
@
Ð's are
@ |
106. |
Parallel Postulate |
131. |
Any pt on
┴ bisector of seg is . . . |
|
82. |
All Rt Ð's are
@ |
107. |
Dist between pt and line |
132. |
Any pt equidist from endpts of seg
lies . . . |
|
83. |
Vert Ð's are
@ |
108. |
Dist between ll lines |
133. |
Any pt on bisector of Ð
is . . . |
|
84. |
┴
lines form 4 Rt
Ð's |
109. |
Polygon |
134. |
Any pt on or in interior Ð
& equidist from sides Ð lies
. . . |
|
85. |
Skew Lines |
110. |
Triangle |
135. |
Altitude |
|
86. |
ll lines |
111. |
Vertices |
136. |
Median |
|
87. |
Transversal |
112. |
Acute, Obtuse, Right
! |
137. |
Hypot-Leg Post |
|
88. |
Ext Ð's |
113. |
Equiangular |
138. |
Quadrilateral |
|
89. |
Int Ð's |
114. |
Scalene, Isosceles, Equilat
! |
139. |
Parallelogram |
|
90. |
Corresp Ð's |
115. |
Vertex Ð
of isos ! |
140. |
Opp sides of
Y . . . |
|
91. |
Consect Int Ð's |
116. |
Base Ð
of isos ! |
141. |
Opp Ð's
of Y . . . |
|
92. |
Alt Int Ð's |
117. |
Legs of isos
! |
142. |
Consect Ð's
of Y . . . |
|
93. |
Alt Ext Ð's |
118. |
Sum Ð's
of any !
= ? |
143. |
Diagonal |
|
94. |
Corresp Ð Post |
119. |
If 2 Ð's
of one !
@ 2 Ð's
of another, then . . . |
144. |
Diagonals of
Y . . . |
|
95. |
Alt Int Ð Post |
120. |
Measure ext Ð
of !
= sum of . . . |
145. |
If both pr opp sides quad
@ . . . |
|
96. |
Consect Int Ð
Thm |
121. |
CP
@
! @ |
146. |
If both pr opp
Ð's quad
@ . . . |
|
97. |
┴
Transversal Thm |
122. |
S-S-S
@
! |
147. |
If diag of quad bisect each other
. . . |
|
98. |
Alt Ext Ð Thm |
123. |
S-A-S
@
! |
148. |
If one pr opp sides quad both ll &
@ . . . |
|
99. |
Slope |
124. |
A-S-A
@
! |
149. |
Rectangle |
|
100. |
2 nonvert lines have = slope iff .
. . |
125. |
A-A-S
@
! |
150. |
If Y is rectÐ
then the diag are . . .
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|
151. |
If diag of Y are
@
then . . . |
176. |
SAS ~
! |
201. |
Semicircle |
|
152. |
Rhombus |
177. |
|
202. |
Arc Addition Post |
|
153. |
Square |
178. |
|
203. |
Arc Length |
|
154. |
Rhombus is a
Y |
179. |
|
204. |
Congruent Circles |
|
155. |
Diag of a rhombus are
^ |
180. |
|
205. |
Congruent Arcs |
|
156. |
If the diag of a
Y are
^, then
Y is a rhombus |
181. |
|
206. |
In e,
minor arcs @ if and only if . . . |
|
157. |
Each diag of a rhombus bisects a pair of opp
Ð's |
182. |
|
207. |
In e,
if diameter ^ chord, then . . . |
|
158. |
Trapezoid |
183. |
|
208. |
In e,
two chords @ if and only if . . . |
|
159. |
Bases of Trapezoid |
184. |
Ð
bisector in a !
separates the opp side into a ratio equal to . . . |
209. |
Inscribed Angle |
|
160. |
Legs of Trapezoid |
185. |
45º-45º-90º ! |
210. |
Interecepted Arc |
|
161. |
Base Ð's of Trapezoid |
186. |
30º-60º-90º ! |
211. |
Measure if inscribed angle is . . . |
|
162. |
Isosceles Trapezoid |
187. |
Sine |
212. |
If 2 inscribed Ð's
of a e
( or @ e's)
intercept same arc (or @ arcs), then
. . . |
|
163. |
Median of Trapezoid |
188. |
Cosine |
213. |
If inscribed Ð
intercepts semicircle, then the Ð is
. . .
|
|
164. |
Both pr base Ð's of
trap are . . . |
189. |
Tangent |
214. |
If quad is insribed in e,
then opp Ð's are . . . |
|
165. |
Diag of isos. trap . . . |
190. |
Angle Elevation |
215. |
Tangent |
|
166. |
Median of trap is both . . . |
191. |
Angle Depression |
216. |
If a line is tangent
to a circle, then the line is
^ . . .
|
|
167. |
Ratio |
192. |
Circle |
217. |
If two segments from
the same exterior point are tangent to a circle, then . . .
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|
168. |
Proportion |
193. |
Center |
218. |
Secant |
|
169. |
Extremes |
194. |
Radius |
219. |
If a secant and a
tangent intersect at the point of tangency . . .
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|
170. |
Means |
195. |
Diameter |
220. |
If two secants
intersect in the interior of a circle . . .
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|
171. |
Similar Polygons |
196. |
Chord |
221. |
If two secants, a
secant and a tangent, or two tangents intersect in the exterior
of a circle . . .
|
|
172. |
Scale Factor |
197. |
Circumference |
222. |
Concave |
|
173. |
Dilation |
198. |
Central Ð's
e |
223. |
Convex |
|
174. |
AA ~ ! |
199. |
Sum central Ð's
e . . . |
224. |
Regular Polygon |
|
175. |
SSS ~ ! |
200. |
Measure arcs |
225. |
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226. |
Ext Ð Sum Thm |
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|
227. |
Area
Y
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|
228. |
Area Triangle |
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|
229. |
Area Rhombus |
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230. |
Area Trapezoid |
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