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CP Geometry β 2.2 Homework Name_______________________________ Period___________ Underline the hypothesis, and circle the conclusion of each conditional statement. 1. If you eat breakfast, then you will feel better at school. 2. If two lines are perpendicular, then they form right angles. 3. If two angles are supplementary, then their sum is 180°. 4. If a nonzero number has exactly two factors, then the number is prime. Write each statement in if-then form. 5. All students at HHHS take Geometry class. If _____________________________________, then ______________________________________ 6. All right angles measure 90°. If _____________________________________, then ______________________________________ 7. Every dog has four legs. If _____________________________________, then ______________________________________ 8. All vertical angles are congruent. If _____________________________________, then ______________________________________ 9. All cats chase mice. If _____________________________________, then ______________________________________ Write the converse, inverse, and contrapositive of each conditional statement. 10. If it is Saturday, then school is closed. Converse:________________________________________________________________________________. Inverse:_________________________________________________________________________________. Contrapositive:___________________________________________________________________________. 11. If two angles are complementary, then they total 90°. Converse:________________________________________________________________________________. Inverse:_________________________________________________________________________________. Contrapositive:___________________________________________________________________________. 12. If a line bisects a segment, then the segment is divided into two congruent parts. Converse:________________________________________________________________________________. Inverse:_________________________________________________________________________________. Contrapositive:___________________________________________________________________________. Let ππ represent βParker is angryβ, and let ππ represent βParker is not having funβ. Translate the following into symbolic form. 15. Parker is not angry. _______________ 16. Parker is having fun. _______________ 17. If Parker is angry, then Parker is not having fun. _______________ Translate the following from symbolic form to written form. 18. ππ β ~ππ ________________________________________________________________________________________. 19. ~ππ β ~ππ ________________________________________________________________________________________. 20. ~ππ β ~ππ ________________________________________________________________________________________.