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Jeopardy. Relations and Functions. Linear Equations. Linear Inequalities. Absolute Value Family. Transform-ations. Potpourri. 100. 100. 100. 100. 100. 100. 200. 200. 200. 200. 200. 200. 300. 300. 300. 300. 300. 300. 400. 400. 400. 400. 400. 400. 500. 500. 500. 500.

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  1. Jeopardy Relations and Functions Linear Equations Linear Inequalities Absolute Value Family Transform-ations Potpourri 100 100 100 100 100 100 200 200 200 200 200 200 300 300 300 300 300 300 400 400 400 400 400 400 500 500 500 500 500 500

  2. Describe 2 ways to determine whether a relation is a FUNCTION. A 100

  3. In a MAPPING, every input is mapped to exactly 1 output. The graph passes the VERTICAL LINE TEST. A 100

  4. Is the relation a FUNCTION? A 200

  5. NO A 200

  6. Does the graph represent a FUNCTION? A 300

  7. YES A 300

  8. State the DOMAIN and RANGE of the function. A 400

  9. Domain: {all Real #’s} Range: {y ≥ -2} A 400

  10. The temp. dropped 4 degrees each hour for 3 hours, what was the total change in temp. Evaluate when and A 500 A 500

  11. 2 A 500

  12. Write an equation in SLOPE-INTERCEPT FORM for the line shown? B 100

  13. B 100

  14. What is the slope of the line? y x That one. B 200

  15. 0 B 200

  16. What is the slope and the y-intercept of the line 2x - 7y = 14 B 300

  17. slope: y-intercept: -2 B 300

  18. Write an equation in POINT-SLOPE FORM for the line passing through the point (-2,5) and perpendicular to the line 3x + y = 4. B 400

  19. B 400

  20. A group of friends is going to Lagoon. It costs $41 per person and $5 to park the car. Write an equation to model the cost c as a function of the number of people pgoing in 1 car. B 500

  21. c = 5p + 41 c = 41p + 5 p = 5c + 41 p = 41c + 5 B 500

  22. If an inequality contains the symbol ≥ or ≤, will the line be solid or dashed? C 100

  23. Solid C 100

  24. Describe 2 ways to determine which part of the graph of an inequality should be shaded. C 200

  25. Test a point. If the point makes the inequality true, shade the part the point is in. Shade according to the inequality statement: • y >… shade above • y < … shade below C 200

  26. Write an inequality for the graph below. C 300

  27. y < -x + 2 C 300

  28. DAILY DOUBLE DAILY DOUBLE Place A Wager C 400

  29. Write an inequality for the graph below: C 400

  30. C 400

  31. Which graph best describes the solution of the inequality? C 500

  32. C C 500

  33. Write an equation and graph the Parent Absolute Value Function. D 100

  34. D 100

  35. State the Domain and Range of the function: D 200

  36. Domain: {all Real #’s} Range: { y ≥ 0 } D 200

  37. Write the equation for the reflection of the Parent Absolute Value function over the x-axis. D 300

  38. D 300

  39. Graph D 400

  40. D 400

  41. Write an equation for the graph: D 500

  42. D 500

  43. Describe how each part of the equation “transforms” the Parent Absolute Value function E 100

  44. a = a stretch or shrink h = horizontal shift k = vertical shift E 100

  45. How do you find the vertex of an absolute value function? E 200

  46. ( h, k ) E 200

  47. Give the coordinates of the point: Write the equation for an upside-down “v” shape graph with its vertex at (-2,3). E 300 E 300

  48. E 300

  49. Graph E 400

  50. E 400

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