Question
a.
True
b.
False
c.
May be True or False
d.
Can't say
Posted under Discrete Mathematics
Engage with the Community - Add Your Comment
Confused About the Answer? Ask for Details Here.
Know the Explanation? Add it Here.
Q. The compound statement A v ~(A ∧ B).
Similar Questions
Discover Related MCQs
Q. Which of the following is De-Morgan’s law?
View solution
Q. What is the dual of (A ∧ B) v (C ∧ D)?
View solution
Q. ~ A v ~ B is logically equivalent to?
View solution
Q. Negation of statement (A ∧ B) → (B ∧ C) is _____________
View solution
Q. Which of the following satisfies commutative law?
View solution
Q. If the truth value of A v B is true, then truth value of ~A ∧ B can be ___________
View solution
Q. If P is always against the testimony of Q, then the compound statement P→(P v ~Q) is a __________
View solution
Q. A compound proposition that is always ___________ is called a tautology.
View solution
Q. A compound proposition that is always ___________ is called a contradiction.
View solution
Q. If A is any statement, then which of the following is a tautology?
View solution
Q. If A is any statement, then which of the following is not a contradiction?
View solution
Q. A compound proposition that is neither a tautology nor a contradiction is called a ___________
View solution
Q. ¬ (A ∨ q) ∧ (A ∧ q) is a ___________
View solution
Q. (A ∨ ¬A) ∨ (q ∨ T) is a __________
View solution
Q. A ∧ ¬(A ∨ (A ∧ T)) is always __________
View solution
Q. (A ∨ F) ∨ (A ∨ T) is always _________
View solution
Q. A → (A ∨ q) is a __________
View solution
Q. The contrapositive of p → q is the proposition of ____________
View solution
Q. The inverse of p → q is the proposition of ____________
View solution
Q. The converse of p → q is the proposition of _______________
View solution
Suggested Topics
Are you eager to expand your knowledge beyond Discrete Mathematics? We've curated a selection of related categories that you might find intriguing.
Click on the categories below to discover a wealth of MCQs and enrich your understanding of Computer Science. Happy exploring!