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In an if then statement the part after the if is the ?
inductive reasoning
converse
contrapositive
counter example
They are both either true or false
hypothesis
conclusion
inverse
Is an example that shows that the conjecture is incorrect
inductive reasoning
converse
contrapositive
counter example
They are both either true or false
hypothesis
conclusion
inverse
This is when you negate both the hypothesis and conclusion. Written as if ~p then ~q
inductive reasoning
converse
contrapositive
counter example
They are both either true or false
hypothesis
conclusion
inverse
Conctional and its contrapositive are equivalent statements. This means that ?
inductive reasoning
converse
contrapositive
counter example
They are both either true or false
hypothesis
conclusion
inverse
In an if then statement the part after the then is the ?
inductive reasoning
converse
contrapositive
counter example
They are both either true or false
hypothesis
conclusion
inverse
When the hypothesis and conclusion are switched around is called? it is written as If q then P
inductive reasoning
converse
contrapositive
counter example
They are both either true or false
hypothesis
conclusion
inverse
When you use reasoning based on patterns you observe
inductive reasoning
converse
contrapositive
counter example
They are both either true or false
hypothesis
conclusion
inverse
When you exchange both the hypothesis and conclusion and negate both of them. Written as If ~q then ~p
inductive reasoning
converse
contrapositive
counter example
They are both either true or false
hypothesis
conclusion
inverse
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