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Geometry Homework Worksheets: Chapter 1 *Please do not write on these worksheets. Show all diagrams, work, and answers on your own piece of paper* HW#1: Problems #1 - 10 For #1-4, choose the best answer for each multiple choice question. 1. Identify an example of an undefined term: A. B. C. D. E. a point collinear points non-collinear points coplanar points non-coplanar points 3. The ceiling of our classroom is an example of a: A. point B. line C. plane D. defined term E. none of the above 2. All of the following are correct names for the line except: A. lHJJG B. HJJ ABG C. HBA G D. HJJG A E. AC 4. The meeting place of two geometric objects is called: A. a point B. a line C. a plane D. collinear E. an intersection For #5 – 10, simplify the integer expressions: 5. 3 + (-14) 6. (-3) + (-14) 7. (-14) + (-21) 8. (-32) – (-4) 9. (-7) + (-24) 10. (-5) + (4) + (-3) – (-8) HW#2: Problems #11 - 17 For #11-14, choose the best answer for each multiple choice question. 11. What is the difference is meaning between AB and AB ? A. B. C. D. E. they do not have different meanings AB is a length, AB is a segment AB is Algebra, AB is Geometry AB is a length, AB is a segment not enough information to conclude 12. The distance between two points a and b on a number line can always be found using this formula: A. ab B. b – a C. a – b D. b − a E. not enough information to conclude 13. All of the following statements are true about opposite rays except: A. B. C. D. E. they go in opposite directions they have the same endpoint they are congruent together, they form a line they both are of infinite length 14. Two segments, AB and XY , both measure 5cm. All of the following statements use correct notation except: A. AB ≅ XY B. AB = 5cm C. AB = XY D. XY = 5cm E. AB = XY For #15 – 17, simplify the integer expressions: 15.) (-3) – (-2) + (-2) - −5 16.) (-5) + (-3) + (11) + (-2) 17.) (-14) – (3) + (-7) – (14) HW#3: Problems #18 - 23 For #18-23, choose the best answer for each multiple choice question. 18. Which statement is always true about adjacent angles? A. they are obtuse B. they are right C. they are acute D. they share a vertex and a side E. they share a vertex or a side 19. Each of the following is a correct name for the given angle except: A. ∠FUN B. ∠1 C. ∠FNU D. ∠NUF E. none of the above, they are all correct 20. If two adjacent angles put together form a straight line, then their measurements add up to 180˚. This statement is justified by the: 21. Complete and justify the statement referring to the diagram: A. B. C. D. E. Segment Addition Postulate Definition of Midpoint Definition of Segment Bisector Definition of Angle Bisector Angle Addition Postulate 22. Identify an example of an undefined term: A. B. C. D. E. a ray a line a segment an angle a midpoint IC + _____ = IE by the __________________. A. B. C. D. E. CE, Segment Addition Postulate CE, Definition of Midpoint CE, Definition of Segment Bisector IE, Definition of Angle Bisector IE, Angle Addition Postulate 23. Which statement accurately describes the diagram below? A. CN bisects AY B. AY and CN bisect each other C. AY bisects CN D. D is the midpoint of AY and CN E. CN is the segment bisector of AY HW#4: Problems #24 - 29 For #24-29, choose the best answer for each multiple choice question. 24. How many non-coplanar points define space? A. 1 B. 2 C. 3 D. 4 E. 5 25. How many non-collinear points define a plane? 26. How many points define a line? A. 1 B. 2 C. 3 D. 4 E. 5 27. The intersection of two planes is a: A. point B. segment C. line D. ray E. plane 28. The intersection of a line and a plane is a: A. point B. segment C. line D. ray E. plane 29. All of the following statements are true except: A. B. C. D. E. A. B. C. D. E. 1 2 3 4 5 Two intersecting lines meet at a point. Opposite rays share an endpoint. Adjacent angles share a side and a vertex. Co-planar points are points on the same plane. Obtuse angles measure less than 90 degrees. HW#5: Problems #30 - 41 Simplify each expression: 30. –(-5) + (-2) – 7 + 4 33. 3 2 1 ÷ 3 5 4 36. - |-5 + 3 - 2| + 2 39. 2 1 1 + -5 8 2 31. –(-3) – [-(-4)] – 2 + 7 32. - |-3 – 2| - (-3) – 2 – 5 34. -3(-4) + 5 35. -2(6.5) - 7 37. 7 - |-3 – 5 + 1| - (-2) 38. |-3| + (-2) – 4 + 7 40. −4 5 2 + -1 6 3 41. −4 2 1 ÷ 3 3 9