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If the proposition¬ p ⇒ q is true, then the truth value of the proposition ¬ p v (p ⇒ q), where ¬ is negation, 'v' is inclusive or and '⇒’ is implication, is
Let a, b, c, d be propositions. Assume that the equivalence a ⇔ ( bv ¬ b) and b ⇔ c hold. Then the truthvalue of the formula (a ∧ b) → (a ∧ c) v d is always
The following propositional statement is
(P → (Q v R)) → (( P ∧ Q) → R)
A logical binary relation is defined as follows:
Let ~ be the unary negation (NOT) operator, with higher precedence, than Which one of the following is equivalent to A ∧ B?
Which of the following is TRUE about formulae in Conjunctive Normal Form?
The binary operation is defined as follows:
Which one of the following is equivalent to P v Q?
Consider the following wellformed formulae:
Which of the above are equivalent?
Which one of the following is NOT logically e quivalent to
The CORRECT formula for the sentence, "not all rainy days are cold” is
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Test: Mathematical Logic 2 Test  13 ques 
Test: Probability & Statistics Test  20 ques 
Test: Set Theory & Algebra 1 Test  10 ques 
23 docs263 tests

Test: Mathematical Logic 2 Test  13 ques 
Test: Probability & Statistics Test  20 ques 
Test: Set Theory & Algebra 1 Test  10 ques 