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| An educated guess based on known information |
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| Reasoning that uses a number of specific examples to arrive at a plausible generalization or prediction |
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| A statement that can be written in if-then form. |
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| written in the for if p, then q |
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| The "if" in an if-then statement |
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| Phrase immediately folling the "if" in an if-then statement |
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| Given hypothesis and conclusion |
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| Exchanging the hypothesis and conclusion of the conditional |
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| Negating both the hypothesis and conclusion of the conditional |
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| Negating both the hypothesis and conclusion of the converse statement |
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| Statements with the same truth values |
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| The conjuction of two statements |
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| Uses facts, rules, definitions, or properties to reach logical conclusions |
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| Used to draw conclusions from true conditional statements |
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| Basically if p=q and q=r, then p=r |
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| Statement that describes a fundamental relationship between the basic terms of geometry |
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| Statement that describes a fundamental relationship between the basic terms of geometry |
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| A true statement or conjecture |
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| A logical agreement in which each statement you make is supported by a statement that is true |
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| A paragraph to explain why the conjecture is true |
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| A paragraph to explain why the conjecture is true |
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| A group of algebraic steps used to solve problems |
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| Contains statements and reasons organized in two columns |
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| Contains statements and reasons organized in two columns |
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