Use LEFT and RIGHT arrow keys to navigate between flashcards;
Use UP and DOWN arrow keys to flip the card;
H to show hint;
A reads text to speech;
20 Cards in this Set
- Front
- Back
|
The _____ of a conditional negates the hypothesis and conclusion |
Inverse |
|
|
Two planes intersect at a _____. |
Line |
|
|
The _____ of a conditional exchanges and negates the hypothesis and conclusion |
Contrapositive |
|
|
If w = x and x = y, then w = y is an example of the _____ property |
Transitive |
|
|
The _____ of a statement is the opposite of the original statement. |
Negation |
|
|
The “then” part of a conditional statement is the _____ |
Conclusion |
|
|
If p = q, then q = p is an example of the _____ property |
Symmetric |
|
|
The _____ of a conditional exchanges the hypothesis and conclusion |
Converse |
|
|
There is exactly one plane through any three _____ points |
Noncollinear |
|
|
Three types of proof are: 2-column, paragraph, and _____ |
Flow |
|
|
The “if” part of a conditional is called the _____ |
Hypothesis |
|
|
_____ reasoning is based on patterns and observations |
Inductive |
|
|
m = m is an example of the _____ property |
Reflexive |
|
|
An “if-then” statement is also called a(n) |
Conditional |
|
|
Two lines that intersect to form a right angles are _____ lines |
Perpendicular |
|
|
_____ reasoning uses facts, definitions, and laws of logic to make a logical statement. |
Deductive |
|
|
A _____ statement is where both the conditional and its converse are true |
Biconditional |
|
|
A(n) _____ is an unproven statement based on observation. |
Conjecture |
|
|
A _____ is a logical argument to show a statement is true. |
Proof |
|
|
Stating a _____ shows a conjecture is false. |
Counterexample |
