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Conditional Statements
- If-then statements are called conditional statements or conditionals.
- The conditional statement: If p, then q.
- Given statements can be written as condition statements in 3 other forms: converse statements, inverse statements, and contrapositive statements
- The converse of a given conditional interchanges the hypothesis and the conclusion. This statement can be true or false. If q, then p.
- The denial of a statement is called a negation. Inverse statements are formed by negating both the hypothesis and conclusion.
- A contrapositive statement is formed by exchanging and negating the hypothesis and conclusion of the given conditional.
Conditional Statements
Lecture Slides are screen-captured images of important points in the lecture. Students can download and print out these lecture slide images to do practice problems as well as take notes while watching the lecture.
- Intro
- If Then Statements
- Other Forms
- Identify the Hypothesis and Conclusion
- Example 1: Hypothesis and Conclusion
- Example 2: Hypothesis and Conclusion
- Example 3: Hypothesis and Conclusion
- Write in If Then Form
- Other Statements
- Converse Statements
- Converses and Counterexamples
- Converses and Counterexamples
- Example 1: Converses and Counterexamples
- Example 2: Converses and Counterexamples
- Example 3: Converses and Counterexamples
- Inverse Statement
- Inverse Statement
- Contrapositive Statement
- Contrapositive Statement
- Summary
- Extra Example 1: Hypothesis and Conclusion
- Extra Example 2: If-Then Form
- Extra Example 3: Converse, Inverse, and Contrapositive
- Extra Example 4: Converse, Inverse, and Contrapositive






























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