<p> Name Date Period </p><p>Review: Point, Line, Plane</p><p>Using the appropriate labels sketch the following relationships.  2. Xis not  1. AB intersects CD at on AB. E.</p><p>3 . Points L, M, and N Points L, M, and N 4. are collinear. are noncollinear.</p><p>Review: Segments and Rays</p><p>Using the appropriate labels sketch the following relationships.</p><p>19. M is the midpoint of AB. 20. P and S are collinear.</p><p>21. bisects GH . YZ</p><p>Given that B is between A and C, find the missing measurements .</p><p>23. AB=5, BC=19, AC= . 24. AB=13, BC= , AC=29.</p><p>26. AB=1.28, 25. AB= , BC=12.5, AC=53.5. AC= . BC=18.63,</p><p>Given that B is between A and C, solve for x and find the missing measurements.</p><p>27. AB 2x, BC x 3, AC 45. 28 AB x 7, BC 17, AC 2x. .</p><p> x  , AB  , BC  . x  , AB  , AC  . Given that B is between A and C, solve for x and find the missing measurements.</p><p>29. AB 4, BC 3(x 1), AC 7x 15. 30 x 5 . AB  , BC x 8, AC 31. 2</p><p> x  , BC  , AC  . x  , AB  , BC  .</p><p>Refer to the number line below and find the following.</p><p>31. PU= . 32. FS= . 33. ZL= .</p><p>34. The coordinate of the midpoint 35. The coordinate of the midpoint 36. The coordinate of the midpoint of DF. of LR. of XJ. Review: Angles</p><p>Refer to the figure below and answer the following questions.</p><p>37. List all of the angles that have S as a vertex. T</p><p>38. Name a straight 39. Name an obtuse angle. angle.</p><p>40. Does appear to be obtuse, straight, right, or acute? SRU</p><p>41. If m3 48and m4 23, then find mRUT .</p><p>42. If m6 177, then find m2 . R U</p><p>Refer to the figure below and answer the following questions.</p><p>43. If mEHF 61, mFHG 2x , and mEHG 133, then solve for x.</p><p> x = 44. If mDHF 109and mFHG x 8 , then solve for x.</p><p>D H G</p><p> bisects DHF , mDHE 5x 10 x = 45. If , 46. If mEHF 2x 9 , mFHG 3x 12 , and HE</p><p> mFHE 2x 35 , then find x and mDHE mEHG 2x 78 , then solve for x and mEHG . . x = mDHE = x = mEHG = 47. P is in the interior of TED . If mTEP 5x 4 , mTED 9x 48 , and mPED x 20 , then find x and the measure of all three angles.</p><p>48. TR bisects WTG . If mWTR 4x 12 and mRTG 9x 13 , then find x and the measure of all three angles. Review: Pairs of Angles Using the figure below list all of the following that apply to each pair of angles: adjacent, vertical, complimentary, supplementary, and linear pair</p><p>49. 1 and 2 50. 1 and 4</p><p>51. 4 and 5 52. 1 and 5</p><p>Refer to the figure below and answer the following questions.</p><p>53. If mABC 71, then find 54. If mDBC 23, then find mCBD . mCBA .</p><p>55. If mABD 2x 7 , then find 56. If mABC 3x 12 and x. mCBD x 8 , then find x.</p><p>B D x= x= </p><p>Refer to the figure below and answer the following questions.</p><p>57. If mABC 136, then 58. If mABC 7x 3 and find mCBD 2x 12 , then find x. mCBD .</p><p>B A D x= </p><p>Find x and determine if AB C D 60. 59. C C</p><p>3x-2 2x-6 x E 5x-12 B E B 8x-63 A A 2x+18 D D Midpoint and Distance</p><p>Refer to the coordinate plane below and find the following. 62. The coordinates of B. 61. The coordinates of A. ( , ) 64. The coordinates of D. ( , ) 63.The coordinates of C. ( , )</p><p>( , ) 65.The coordinates of E.</p><p>( , ) </p><p>68. The distance from D to 69. The midpoint of EA . C.</p><p>Find the midpoint of the following pairs of points. 72. (8, 2) and (2, 2) 73. (1, 5) and (3, 6)</p><p>Find the distance between the following pairs of points. 74. (0, 0) and (5, 75. (3,8) and (10, 2) 0)</p>