Interactive multiple-choice quiz: Statements, Conditionals and Biconditionals - Reveal

Conditional statements form the foundation of logical reasoning and geometry. A conditional statement consists of a hypothesis (the 'if' part) and a conclusion (the 'then' part). From a given conditional statement 'If p, then q', various related statements can be formed: the converse (If q, then p), the inverse (If not p, then not q), and the contrapositive (If not q, then not p). Additionally, a biconditional statement (p if and only if q) indicates that both the statement and its converse are true.