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Parallel Lines & Transversals and Proofs
Unit 2B Bingo Review Parallel Lines & Transversals and Proofs
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Add these answers anywhere on your bingo board.
5 AAS supplementary Division symmetric reflexive Multiplication 12 substitution SSS addition vertical angles Linear pair symmetric division Symmetric alternate interior transitive Distributive subtraction SAS Given alternate exterior πΈπ΅
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Parallel Lines and Transversals Triangle and Parallelogram Proofs
Properties Algebraic Proofs Triangle and Parallelogram Proofs 1 7 13 19 2 8 14 20 3 9 15 21 4 10 16 22 5 11 17 23 6 12 18 24
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1. Angles that are on opposite sides of the transversal and inside the parallel lines are ________________ angles. Back
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2. If two parallel lines are cut by a transversal, then the two pairs of same-side interior angles are ____________________. Back
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What is the angle relationship between angles 2 & 7?
3. What is the angle relationship between angles 2 & 7? Back
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What is the angle relationship between angles 1 & 2?
4. What is the angle relationship between angles 1 & 2? Back
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5. Solve for x. Back
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6. Solve for x. Back
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Name the property 7. If 13 = x, then x = 13. Back
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Name the property 8. If x = y and y = 4, then x = 4. Back
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Name the property 9. If x = 3, then 5x = 15. Back
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Name the property 10. If UV = VW, then VW = UV Back
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Name the property 11. If x = 3 and x + 6 = 9, then = 9. Back
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Name the property 12. If 9x = 81, then x = 9. Back
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What is the missing reason?
13. -2(-2x + 4) = 16 Given 4x β 8 = 16 ? 4x = 24 Addition Property x = 6 Division Property Back
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What is the missing reason?
14. 2x + 20 = 4x β 12 Given 20 = 2x β 12 Subtraction Property 32 = 2x Addition Property 16 = x Division Property x = 16 ? Back
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What is the missing reason?
15. 2x β 5 = 13 Given 2x = 18 ? x = 9 Division Property Back
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What is the missing reason?
16. 5(3y + 2) = 16y Given 15y + 10 = 16y Distributive Property 10 = y ? y = 10 Symmetric Property Back
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What is the missing reason?
17. 8t β 4 = 5t + 8 ? 3t β 4 = 8 Subtraction Property 3t = 12 Addition Property t = 4 Division Property Back
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What is the missing reason?
18. 1 2 x + 6 = 3 Given 1 2 x = -3 Addition Property x = -6 ? Back
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What is the missing reason?
19. π΄πΆ β
πΈπΆ Given π΅πΆ β
π·πΆ Given <π΄πΆπ΅β
<πΈπΆπ· Vertical Angles are congruent βπ΄π΅πΆ β
βπΈπ·πΆ ? Back
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What is the missing reason?
20. π½πΎ β
ππΎ Given π΄πΎ bisects π½π Given π½π΄ β
ππ΄ Definition of Segment bisector π΄πΎ β
π΄πΎ ? βπ½π΄πΎ β
βππ΄πΎ SSS Congruence Back
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What is the missing reason?
21. AP = 5, DP = 5 Given <π΄ β
<π· Given <π΄ππ΅ β
<π·ππΆ ? βπ΄π΅π β
βπ·πΆπ ASA Congruence Back
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What is the missing reason?
22. πΆπ΅ β
π΄π· Given π΄π΅ β
πΆπ· Given π΄πΆ β
π΄πΆ Reflexive Property βπ΄π΅πΆ β
βπΆπ·π΄ ? Back
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What is the missing reason?
23. β QMN β
β QPN Given β QNM β
β QNP Given ? β
ππ Reflexive Property βQMN β
βQPN AAS Congruence Back
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What is the missing reason?
24. β JNK β
β MLK Given JK β
MK Given β JKN β
β MKL Vertical Angles βJNK β
βMLK ? Back
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Answers Alternate interior 13. distributive
Supplementary symmetric Alternate exterior addition Linear pair subtraction given multiplication Symmetric SAS Transitive reflexive Division vertical angles Symmetric SSS Substitution ππ Division AAS
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