Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN: 9780470458365
Author: Erwin Kreyszig
Publisher: Wiley, John & Sons, Incorporated
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TABLE I Rules of Inference.
8. Define and label the propositions in the
hypothesis with logic variables (p,q.r,...), then
construct the logic argument using conjunction,
disjunction, implication, bi-conditional, and
negation. Finally, list the Rule(s) of Inference
that apply in order to validate this argument.
Rule of Inference
Tantolngy
Name
[PA(p- -
Modus ponens
Modus tollens
I eat a balanced diet and exercise daily.
If 1 do not get 8 hours of sleep then I do not
exercise daily. Therefore, I get 8 hours of
sleep.
Hypothetical syllogism
Disjunctive syllogism
answer:
P- (pV4)
Addition
Simplification
[(p) A (g) - (png)
Conjunction
.. pAg
[p vq)^(-pvr)] - (a vr)
Resolution
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Transcribed Image Text:TABLE I Rules of Inference. 8. Define and label the propositions in the hypothesis with logic variables (p,q.r,...), then construct the logic argument using conjunction, disjunction, implication, bi-conditional, and negation. Finally, list the Rule(s) of Inference that apply in order to validate this argument. Rule of Inference Tantolngy Name [PA(p- - Modus ponens Modus tollens I eat a balanced diet and exercise daily. If 1 do not get 8 hours of sleep then I do not exercise daily. Therefore, I get 8 hours of sleep. Hypothetical syllogism Disjunctive syllogism answer: P- (pV4) Addition Simplification [(p) A (g) - (png) Conjunction .. pAg [p vq)^(-pvr)] - (a vr) Resolution
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