Converse, Inverse, & Contrapositive - Conditional & Biconditional Statements, Logic, Geometry

This geometry video tutorial explains how to write the converse, inverse, and contrapositive of a conditional statement - if p, then q. This video also discusses the definition of a biconditional statement. It contains plenty of examples and practice problems. The converse is simply the reverse of a conditional statement - if q, then p. The inverse is simply the negation of the conditional statement. The contrapositive is the reverse negation of the original conditional statement.
Geometry Introduction:
• Introduction to Geometry
Lines, Rays, Line Segments, & Angles:
• Lines, Rays, Line Segm...
Acute, Obtuse, Right, & Straight Angles:
• Acute Obtuse Right & S...
Decimal Degrees to DMS Formula:
• Decimal Degrees to DMS...
Clock to Angle Problems:
• Clock Aptitude Reasoni...
Angle Bisector Theorem - Midpoints:
• Angle Bisector Theorem...
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Converse, Inverse, & Contrapositive:
• Converse, Inverse, & C...
Geometry Probability - Length & Area:
• Probability With Geome...
Perpendicular Lines, Rays, & Segments:
• Perpendicular Lines, S...
Complementary & Supplementary Angles:
• Complementary Angles a...
Addition & Subtraction Equality Property:
• Addition and Subtracti...
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The hypothesis and conclusion can be called antecedent and consequent respectively
Conditional statement is an implication statement where can be written as "If p, then q"
Biconditional statement can be written as "p if and only if q"

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