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  1. Geometry: Conditionals, Converses, and Biconditionals Practice Test ____ 16. (1 point) Which statement provides a counterexample to the following faulty definition? A square is a figure with four congruent sides. a. A six-sided figure can have four sides congruent. b. Some triangles have all sides congruent. c. A square has four congruent ...

  2. 21 sty 2020 · Quickly learn the essential building blocks for geometry, conditional statements. Walk though 15+ examples on converse, inverse, contrapositive, and more! Calcworkshop

  3. Study with Quizlet and memorize flashcards containing terms like Identify the hypothesis and conclusion of the conditional: If you want to be fit, then get plenty of exercise., Show the conditional is false by finding a counterexample: If it is not a weekday, then it is Saturday., What is the converse of the conditional: If two lines are ...

  4. Ten problems are provided. Students will identify the hypothesis and conclusion, or write the conditional. Three questions are provided, and space is included for students to copy the correct answer when given. Do not wait and get our conditional converse worksheets and lessons.

  5. 2.1 Conditional Statements The conditional statement, inverse, converse and contrapositive all have a truth value. That is, we can determine if they are true or false. When two statements are both true or both false, we say that they are logically equivalent.

  6. www.andrews.edu › ~rwright › geometryGeometry - andrews.edu

    Use the diagram shown. Decide whether each statement is true. Explain your answer using the definitions you have learned. 1. JMF and FMG are supplementary 2. Point M is the midpoint of 3. JMF and HMG are vertical angles. 4. ⃡ ⊥𝐽 ⃡

  7. Finding a Counterexample. Using a Venn Diagram. Writing the Converse of a Conditional. Finding the Truth Value of a Converse. Real-World Connection. Math Background. The truth value of a conditional statement is a function of the truth values of its hypothesis and its conclusion.