3. GAME RULES GAME RULES Choose teams Each team chooses one case. Write these numbers on the board so that you do not select these cases to be opened during the game. Call on a team to choose a case to open. Click on the case to reveal a question. Give 3 minutes or less for the teams to answer the question. Whichever teams answer correctly, their points are the dollar amount revealed. If teams are incorrect they get no points. Make sure an add all team points after each question for totals. 5 minutes at the end of class, offer any amount, make sure it is more than the amount that a team has to all groups. Teams can either take the deal or keep their case. Once all teams have decided and let you know, open all teams cases to reveal who has the best deal. The team with the BEST deal, is the winner! *NOTE: Swap the $1,000,000 case after each class with another case.

4. 1 6 78910 1112131415 1617 18 1920 2122232425 23 45 $1 $5 $10 $25 $50 $75 $100 $200 $300 $400 $500 $750 $1,000 $5,000 $10,000 $25,000 $50,000 $75,000 $100,000 $200,000 $300,000 $400,000 $500,000 $ 750,000 $ 1,000,000

5. Question

6. $5,000

7. Question

8. $ 5

9. Question 1 and 7

10. $500,000

11. Question {4, 5}

12. $100,000

13. Question

14. $ 1,000,000

15. Question x 3

16. $1

17. Question

18. $ 750

19. Question

20. $ 75,000

21. Question

22. $ 100

23. Question

24. $ 400,000

25. Question

26. $ 25

27. Question

28. $ 1,000

29. Question 0, 4, 8

30. $ 25,000

31. Question

32. $ 300

33. Question

34. $ 10

35. Question

36. $ 50,000

37. Question (4, 0)

38. $ 500

39. Question Rosie’s Roses is offering specials on specific sets of roses for Valentine’s Day. She will charge $30 for type 1 roses, $50 for type 2 roses, and $70 for type 3 roses. If she sells all of her types of roses she will make $5900. She sells 50 more type 1 roses than type 2 and type 3 combined. She sells a total of 150 sets of roses. Write a system of equations that can be used to determine the number of type 1 roses, type 2 roses, and type 3 roses.

40. $ 750,000

41. Question x = 3 y = –1 z = 0 What are the values of x, y, and z in the system below?

42. $ 200

43. Question (-2, -1, -3) Solve the system of equations.

44. $ 75

45. Question F

46. $ 200,000

47. Question

48. $ 10,000

49. Question

50. $ 50

51. Question 4x+4y+12z=50 10x+5y+6z=50 6x+6y+8z=50 Bologna - $2 Ham - $3 Turkey - $2.50 The graph below shows the relationship between the distance in miles a delivery truck traveled and the number of hours each delivery took. Which best describes the relationship shown on the graph? A Negative trend B Positive trend C Constant trend DNo trend The graph below shows the relationship between the distance in miles a delivery truck traveled and the number of hours each delivery took. Which best describes the relationship shown on the graph? A Negative trend B Positive trend C Constant trend DNo trend ROTC is selling sandwich packages for teams at the basketball tournament. For $50, a coach can purchase a package of 4 bologna, 4 ham, and 12 turkey sandwiches, or one with 10 bologna, 5 ham, and 6 turkey sandwiches, or one with 6 bologna, 6 ham, and 8 turkey sandwiches. Write the system of equations to represent this situation. How much is the cost for each type of sandwich?

52. $ 300,000

53. Question

54. $ 400