# Geometry Chapter 2.1 And 2.2 Vocabulary: Question Preview (ID: 16843)

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When you use reasoning based on patterns you observe |
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a) conjecture | b) deductive reasoning | c) inductive reasoning | d) theorom | |

Is a conclusion you reach using inductive reasoning |
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a) inductive reasoning | b) conjecture | c) counter example | d) deductive reasoning | |

Is an example that shows that the conjecture is incorrect |
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a) conjecture | b) counter example | c) inductive reasoning | d) deductive reasoning | |

is a logical statement that has two parts a hypothesis and conclusion that is written as an if then statement.(if p then q) |
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a) inverse | b) conditional | c) contrapositive | d) converse | |

In an if then statement the part after the if is the ? |
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a) conclusion | b) main idea | c) hypothesis | d) truency | |

In an if then statement the part after the then is the ? |
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a) conclusion | b) main idea | c) hypothesis | d) truency | |

When the hypothesis and conclusion are switched around is called? it is written as If q then P |
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a) inverse | b) conditional | c) contrapositive | d) converse | |

This is when you negate both the hypothesis and conclusion. Written as if ~p then ~q |
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a) inverse | b) conditional | c) contrapositive | d) converse | |

When you exchange both the hypothesis and conclusion and negate both of them. Written as If ~q then ~p |
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a) inverse | b) conditional | c) contrapositive | d) converse | |

Conctional and its contrapositive are equivalent statements. This means that ? |
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a) They are both either true or false | b) one is false the other is true | c) they are always false | d) they are always true | |

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