1
Q
a statement that is believed to be true
A
conjecture
2
Q
A____ is an example that proves that a conjecture or statement is false
A
counter example
3
Q
a statement that can be written in the form “if p, then q”
A
conditional statement
4
Q
if q then p
A
converse
5
Q
if not p then not q
A
inverse
6
Q
if not q then not p
A
contrapositive
7
Q
a conditional statement and its converse are both true they can be combined into a single
A
biconditional statement
8
Q
A
geometry
flashcards
Decks in class (13)
# Cards
-
1.1 points lines and planes14
-
1.2 define + measure angles12
-
1.3 polygons and other figures in the plane5
-
2.1 write conditional statements8
-
2.2 inductive and deductive reasoning4
-
2.3 Write Proofs1
-
2.42
-
3.1 parallel lines crossed by transversal9
-
3.3 prove lines are perpendicular2
-
4.1 slope and equations of parallel lines2
-
4.2 slope and equations of perpendicular lines1
-
5.1 Define and apply translations7
-
5.2 define and apply rotations2
