1 / 7

Warm Up 1. Draw AB and AC , where A , B , and C are noncollinear.

Warm Up 1. Draw AB and AC , where A , B , and C are noncollinear. 2. Draw opposite rays DE and DF. Solve each equation. 3. 2 x + 3 + x – 4 + 3 x – 5 = 180 4. 5 x + 2 = 8 x – 10. B. A. C. D. E. F. Possible answer:. 31. 4. 11. 5 11/12 27. skip

Download Presentation

Warm Up 1. Draw AB and AC , where A , B , and C are noncollinear.

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript


  1. Warm Up • 1. Draw AB and AC, where A, B, and C are noncollinear. • 2. Draw opposite rays DE and DF. • Solve each equation. • 3. 2x + 3 + x – 4 + 3x – 5 = 180 • 4.5x + 2 = 8x – 10 B A C D E F Possible answer: 31 4

  2. 11. 5 11/12 27. skip 12. 3 ¼ 28. 60 cm, 12 cm 13. Skip 31. 3.375 14. 9.1 32. 4 15. 5 33. 9 16. 28 yd 34. 3 pts noncollinear 17. DE = EF = 14; DF = 28 35. skip 18. y = 7, QR = 21 36. D 50. AB, BC 19. midpt, 16 37. J 51. AD, BD 20. 9 1/3 38. B 52. A, B, D 21. 7.1 39. H 53. CB 22. 4.25 40. 26 23. 4 41. X A D N 24. A 43. 14.02 m 25. S 48. 5a – 22 26. A 49. - 8x + 6

  3. Angle: Vertex: Interior of Angle: Exterior of Angle: Naming Angles: Figure formed by 2 rays, or sides, with common endpoint common endpoint Set of all pts. between the sides of the angle Set of all pts. outside the angle S 1 R T Can be named with one letter, 3 letters or by number R SRT TRS 1 When figure has multiple angles, use 3 letters to identify

  4. Measure: Usually given in degrees

  5. Example 1 Use the diagram to find the measure of each angle. Then classify each as acute, right, or obtuse. a. BOA b. DOB c. EOC mBOA = 40° BOA is acute. mDOB = 125° DOB is obtuse. mEOC = 105° EOC is obtuse.

  6. Congruent Angles: Angles that have same measure Arc marks are used to show that the two angles are congruent. mXWZ = 121° and mXWY = 59°. Find mYWZ. Example 2 mYWZ = mXWZ – mXWY mYWZ= 121– 59 mYWZ= 62

  7. JK bisects LJM; thus LJKKJM. QS bisects PQR, mPQS = (5y – 1)°, and mPQR = (8y + 12)°. Find mPQS. Angle Bisector: Ray that divides angle into two congruent angles Example 3 mPQS = 5y – 1 5y – 1 = 4y + 6 = 5(7) – 1 y – 1 = 6 = 34 y = 7 Pg. 25 ______________________________________

More Related