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# Angles in a Triangle

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### Angles in a Triangle

1. 1.
2. 2. Apply angle properties to find the measure of the missing angle in each figure. °<br />
3. 3. x = 27°<br />Isosceles Triangle Theorem<br />
4. 4. Round 1<br />
5. 5. x = 123°<br />linear pair<br />
6. 6. x = 41°<br />vertical angle<br />
7. 7. x = 40°<br />same side exterior angles<br />
8. 8. x = 41°<br />complementary<br />
9. 9. x = 68.5°<br />Isosceles Triangle Theorem<br />
10. 10. x = 61°<br />same side interior angles<br />
11. 11. Round 2<br />
12. 12. x = 60°<br />equiangular<br />
13. 13. x = 121°<br />vertical angle<br />
14. 14. x = 148°<br />alternate interior angles<br />
15. 15. x = 135°<br />alternate exterior angles<br />
16. 16. x = 48°<br />Isosceles Triangle Theorem<br />
17. 17. x = 35°<br />complementary<br />
18. 18. Round 3<br />
19. 19. x = 45°<br />Isosceles Triangle Theorem<br />
20. 20. x = 127°<br />corresponding angles<br />
21. 21. x = 74°<br />Isosceles Triangle Theorem<br />
22. 22. x = 40°<br />triangle angle sum theorem<br />
23. 23. x = 40°<br />Isosceles Triangle Theorem<br />
24. 24. x = 93°<br />linear pair<br />
25. 25.
26. 26. Individual speed test(1 minute per item)<br />Round 4<br />
27. 27. No. 1<br />
28. 28. No. 2<br />
29. 29. No. 3<br />
30. 30. No. 4<br />
31. 31. No. 5<br />
32. 32. No. 6<br />
33. 33. No. 7<br />
34. 34. No. 8<br />
35. 35. No. 9<br />
36. 36. No. 10<br />