Negation - NOT and Conjunction - AND Worksheets

What Are Conjunction and Negation Statements? Logic is a representation of a mathematical statement that involves expressions in which the series of statements must be true. Each statement is interlinked and logically true. A conjunction statement in logic is a compound sentence. It contains a word and two simple sentences. The symbol for conjunction is ^^, and it is read as 'and.' It is used to join two simple sentences. In logic, a conjunction is a compound sentence formed by the word and to join two simple sentences, for example, p and q. it is represented as p ^^ q. A negation statement is a symbolization of the statement, which is not true. The negation of p is -p and is read as not p. It represents that the statement is not true. The '-' is not a connective, but it is a denotation for the representation of the statement. Table for the negation is as follows: It represents the correctness of logic to appear true or false. Such as; The negation of ¬p is the statement with the opposite truth value as ¬p. ¬(¬p) is the same as p. The negation of p ^ q asserts, "it is not the case that p and q are both true." Thus, ¬(p ^ q) is true exactly when one or both of p and q is false. That is when ¬p ⤓ ¬q is true. However, ¬(p ⤓ q) can be seen to the same as ¬p ^ ¬q.