Q: Which of the following statements about common conditional argument forms are correct?
(A) From βIf p then qβ and βpβ it is valid to infer βqβ;
(B) From βIf p then qβ and βnot qβ it is valid to infer βnot pβ;
(C) From βIf p then qβ and βqβ it is valid to infer βpβ;
(D) From βIf p then qβ and βnot pβ it is valid to infer βnot qβ;
(E) In exam questions, A and B are examples of valid arguments and C and D are examples of common fallacious patterns;
(F) Therefore, the only correct patterns among A, B, C and D are those in A and B;
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Q: Select the wrong statement(s) about common deductive forms:
(A) Modus ponens has the form: If p then q; p; therefore q;
(B) Modus tollens has the form: If p then q; not q; therefore not p;
(C) Denying the antecedent (If p then q; not p; therefore not q) is a valid argument form;
(D) Affirming the consequent (If p then q; q; therefore p) is valid in all cases;
(E) In UGC NET symbolic logic, identifying invalid patterns like denying the antecedent is important;
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Q: Which of the following statements about common argument forms are correct?
(A) An argument of the form βIf p then q; p; therefore qβ (modus ponens) is valid;
(B) An argument of the form βIf p then q; not q; therefore not pβ (modus tollens) is valid;
(C) An argument of the form βIf p then q; q; therefore pβ (affirming the consequent) is valid;
(D) An argument of the form βIf p then q; not p; therefore not qβ (denying the antecedent) is valid;
(E) Validity of an argument depends solely on its logical form, not on the actual truth of its premises;
Choose the correct answer from the options given below:

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