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Geometry Review Jeopardy. Review Jeopardy Rules On a teams’ first pick they must pick a questions worth 20 points or LESS On a teams’ second pick they.

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Presentation on theme: "Geometry Review Jeopardy. Review Jeopardy Rules On a teams’ first pick they must pick a questions worth 20 points or LESS On a teams’ second pick they."— Presentation transcript:

1 Geometry Review Jeopardy

2 Review Jeopardy Rules On a teams’ first pick they must pick a questions worth 20 points or LESS On a teams’ second pick they must pick a question worth 40 points or LESS On a teams’ third pick they may pick a question of any point value Control of the board will rotate clockwise from team to team.

3 Algebra 1 Jeopardy Truth Value & Counterexamples Give the Conditional Deductive Reasoning ProofsPotpourri 10 20 30 40 50

4 Determine the truth value of the statement. If the statement is false, give a counterexample. If two angles are complementary, then they are adjacent.

5 Determine the truth value of the statement. If the statement is false, give a counterexample. An animal is a poodle, if and only if it’s a dog.

6 Determine the truth value of the statement. If the statement is false, give a counterexample. If two angles share a side, then they are adjacent.

7 Determine the truth value of the statement. If the statement is false, give a counterexample. If an angle does not measure 80 o then it is not acute.

8 Determine the truth value of the statement. If the statement is false, give a counterexample. If two angles are vertical angles, then they are adjacent.

9 Give the converse of the statement: If two angles are vertical angles, then they are congruent.

10 Give the inverse of the statement: If two angles are vertical angles, then they are congruent.

11 The following is the contrapositive of a statement. Give the original conditional. If the door is unlocked, then I am not trapped inside.

12 The following is the inverse of a statement. Give the original conditional in if-then form. I use my umbrella, if it is not sunny.

13 Write a biconditional from the following: I eat when I’m hungry.

14 State a conclusion that follows from the given information and identify the law of logic that allows you to make that conclusion. If no conclusion is possible, write “none” and state why. If it is teachers’ convention, then you get a long weekend. If it is Thanksgiving, then you get a long weekend.

15 State a conclusion that follows from the given information and identify the law of logic that allows you to make that conclusion. If no conclusion is possible, write “none” and state why. If it is Friday, then the school week is over. If the school week is over, then tomorrow I can sleep in.

16 State a conclusion that follows from the given information and identify the law of logic that allows you to make that conclusion. If no conclusion is possible, write “none” and state why. If it is Halloween, then I am eating candy. I am eating candy.

17 State a conclusion that follows from the given information and identify the law of logic that allows you to make that conclusion. If no conclusion is possible, write “none” and state why. If it is Monday, then I will go to school. I went to school today.

18 State a conclusion that follows from the given information and identify the law of logic that allows you to make that conclusion. If no conclusion is possible, write “none” and state why. If it is raining, then I use an umbrella. If it is cloudy, then it is raining.

19 Complete a two-column proof for the following. Given: Prove: x = -6

20 Given the diagram as shown what conclusion can you make? Conclusion: _________________________ Why? ______________________________

21 Given: <ABC is a right angle. What 2 conclusions can you make and why? Conclusion 1: ______________________________ Why? ____________________________________ Conclusion 2: ______________________________ Why? ____________________________________

22 Complete the following proof. Given:<1 and <2 are complementary <1 ≡ < 3, < 2 ≡ <4 Prove: < 3 and < 4 are complementary. StatementsReasons 1. < 1 and < 2 comp.1. 2. m<1 + m<2 = 90 o 2. 3. <1 ≡ < 3, < 2 ≡ <43. 4. m<1 = m< 3 m<2 = m<4 4. 5. m< 3 + m<4 = 90 o 5. 6. < 3 and < 4 comp.6.

23 Complete the following proof. Given:<1 ≡ < 3, Prove: < 2 and < 3 are supplementary StatementsReasons 1.1. Given 2. m<1 = m< 32. 3. <1 and < 2 are supp.3. ** Not “Given from Diagram” ** 4. 5.5. Substitution 6. < 2 and < 3 supp.6.

24 Give a conclusion that makes the conditional true. If x 2 + 2x = 3, then _____________________________.

25 What can you conclude about and ? Why?

26 Give a hypothesis that makes the conditional true. If ___________________________, then the two angles are adjacent.

27 . Is the following always, sometimes, or never true. Explain. If two angles are complementary, then they form a right angle.

28 . Why is <DGJ supplementary to <CHB?


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