Decide whether the argument is valid or a fallacy, and give the form that applies. I'll win the contest, or you will. You won't win the contest. I'll win the contest. ... Let p be the statement "I'll win the contest," and q be the statement "you'll win the contest." The argument is by or modus ponens. Sh fallacy of the converse. disjunctive syllogism. reasoning transitivity. fallacy of the inverse. modus tollens.

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
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Decide whether the argument is valid or a fallacy, and give the form that applies.
I'll win the contest, or you will.
You won't win the contest.
I'll win the contest.
...
Let p be the statement "I'll win the contest," and q be the statement "you'll win the contest."
The argument is
by
or
modus ponens.
Shm
fallacy of the converse.
disjunctive syllogism.
reasoning transitivity.
fallacy of the inverse.
modus tollens.
Transcribed Image Text:Decide whether the argument is valid or a fallacy, and give the form that applies. I'll win the contest, or you will. You won't win the contest. I'll win the contest. ... Let p be the statement "I'll win the contest," and q be the statement "you'll win the contest." The argument is by or modus ponens. Shm fallacy of the converse. disjunctive syllogism. reasoning transitivity. fallacy of the inverse. modus tollens.
Decide whether the argument is valid or a fallacy, and give the form that applies.
I'll win the contest, or you will.
You won't win the contest.
I'll win the contest.
Let p be the statement "I'll win the contest," and q be the statement "you'll win the contest."
The argument is
by
[(p→q) ^ (q→ r)] → (p → r),
[(pq) q] →→ p.
[(p v q) q] → p,
[(pq) ~q] → ~P,
[(p →q) ^ -p] →→ ~q,
or
[(pq) Ap] →→q,
Transcribed Image Text:Decide whether the argument is valid or a fallacy, and give the form that applies. I'll win the contest, or you will. You won't win the contest. I'll win the contest. Let p be the statement "I'll win the contest," and q be the statement "you'll win the contest." The argument is by [(p→q) ^ (q→ r)] → (p → r), [(pq) q] →→ p. [(p v q) q] → p, [(pq) ~q] → ~P, [(p →q) ^ -p] →→ ~q, or [(pq) Ap] →→q,
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