1. Welcome to the Famous Hoosier Jeopardy Game!

2. What’s My Line?

3. Max or Min

4. Function Fun

5. Growth or Decay

6. Translate This

7. Forward or Inverse

8. What’s My
Line
Max or
Min
Function
Fun
Grow or
Decay
Translate
This…
Forward or
Inverse 10 10 10 10 10 10 20 20 20 20 20 20 30 30 30 30 30 30 40 40 40 40 40 40 50 50 50 50 50 50

9. What is the slope of the line?
An equation of a line is
6x-2=y.
What is the slope of the line?
Q 1 - 1

10. m = 6
A 1 - 1

11. The slope between the
points (4, 2) and (-1, 3) is

12. m = -1/5

13. The equation of the line represented by the table isx y 4 2 5 3
5.5
6.5

14. y = 1/2x + 4

15. find the x and y intercepts.
For the equation
2x - 6y = 18
find the x and y intercepts.

16. X int = (9, 0)
Y int = (0, -3)

17. Write an equation for the cost of the tree in terms of its height,
A 9- foot Christmas tree
costs $70, and a 6-foot
Christmas tree costs $50.
Write an equation for the
cost of the tree
in terms of its height,
if the cost of trees is linear

18. y = 20/3x + 10

19. Describe the concavity
and relative width of
f(x) = 2x2 - 3x + 7

20. parabola opens upward
and is more narrow
than y = x2

21. Give the equation of a
Parabola that has
x-intercepts of
(-4, 0) and (7, 0)

22. y = (x + 4)(x - 7)
= x2 - 3x -28

23. What is the vertex of
f(x) = 3(x - 2)2 + 5?

24. vertex = (2, 5)

25. Find the x-intercepts of
f(x) = 2x2 + 5x - 3

26. (1/2, 0) and (-3, 0)

27. What is the maximum height
A holiday fruitcake is
tossed out of a window.
Its distance from the
ground is given by
h(t) = -16t2 + 8t + 30.
What is the maximum height
the fruitcake reaches?

28. 31 feet

29. Does the graph shown
represent a function?

30. No, it fails the
vertical line test.

31. Evaluate g(-2) if
g(x) = 1/2x + 3

32. g(-2) = 2

33. Evaluate f(2) given the graph

34. f(2) = 4

35. Evaluate h(1)
given the function

36. h(1) = 2

37. Sketch the graph of
the function h(x)

39. Is the graph of
y = (1/2)x
an increasing or
decreasing function?
Describe how you know.

40. graph is decreasing
since base (1/2) is < 1.

41. t days after an earthquake is given by P(t) = 5(2)t/30,
If the number of rats
t days after an earthquake
is given by P(t) = 5(2)t/30,
how many rats were present
immediately after
the earthquake?

42. Rats = 5

43. t days after an earthquake
If the number of rats
t days after an earthquake
is given by P(t) = 5(2)t/30,
find P(90) and
interpret the result.

44. rats = 40

45. Solve for x:
35 = 20e1.3x

46. x = 0.43

47. Daily
Double!!

48. The population will triple every 40 days. Write an
There are 4 rats in a lab.
The population will triple
every 40 days. Write an
equation that gives the
number of rats after t days.

49. P(t) = 4(3)t/40

50. What is the equation of
the basic graph shown?

52. Describe the graph of
f(x) = (x + 3)2

53. Concave up
parabola with minimum
vertex point at (-3, 0)

54. Write the equation
of the graph shown.

56. Describe the graph
of the function f(x).

57. rational function that is
rational function that is
reflected, stretched
and shifted 1
unit to the left

58. Sketch the graph of the
function f(x)

60. Write the inverse of the function shown in the table

61. swap ordered pairs to
(7, 1), (-5, 0), (3, 2), (0, 3)

62. Will the inverse of the
function shown in the
graph be a function?

63. No, it fails the
horizontal line test.

64. Given the function shown,
find F-1(3)

65. F-1(3) = 2

66. Find the inverse of
f(x) = 2x3 + 5

68. Sketch the inverse of
the graph

69. inverse is a line with
y-int of (0, 1.5)
and x-int of (-3, 0)

70. Double
Jeopardy!!

72. Higher Orders

73. Be Rational

74. Old Logs

75. World of Exponents

76. Domain & Range

77. What’s This For?

78. Higher
Orders Be
Rational
Old
Logs
World of
Exponents
Domain &
Range
What’s This
For? 20 20 20 20 20 20 40 40 40 40 40 40 60 60 60 60 60 60 80 80 80 80 80 80
100
100
100
100
100
100

79. Find the degree of
P(x) = (x + 1)4(2x - 1)3

80. the degree is 7

81. Describe the end behavior of
Describe the end behavior of
P(x) = (x + 1)4(2x - 1)3

82. left arm down
and right arm up

83. Find the x-intercepts and
describe the behavior
of the graph at each one.
P(x) = (x-2)(x + 3)3(x - 1)2

84. crosses at x=2,
wiggles at x=-3,
bounces at x=1

85. Sketch the graph of
P(x) = -(x + 4)2(x - 1)3

87. Write the equation of
the graph shown

88. y = -x2(x+2)(x-4)

89. Where does the graph
of f(x) have vertical
asymptote(s)?

90. x = 1
x = -3

91. Daily
Double!!

92. Where does the graph of
f(x) have a horizontal
asymptote?

93. y = 0

94. Identify the asymptotes
Identify the asymptotes
of the graph shown.

95. VA is at x = -1
HA is at y = 3

96. Sketch the graph
of the function

98. Suppose the rat population (in 100s per acre) is given by
P(x). Find the HA and
interpret its meaning in the
context of the problem.

99. y = 5, there is a max
of 5(hundred per acre)
rats

100. Find the log(237)

101. 2.3747

102. Daily
Double!!

103. Evaluate: log7(49)

104. 2

105. Rewrite in logarithmic form
3y = h

106. log3 h = y

107. Solve for x:
log3(x - 5) = 4

108. x = 86

109. Solve for x:
2 ln(5x + 2) - 12 = 8

110. x =

111. Rewrite without
negative exponents:
3x-4

112. 3/x4

113. Rewrite in radical form:
Rewrite in radical form:
X3/5

115. Simplify:

117. Simplify:

119. Simplify:

121. Identify the domain and
range for the function
f(x) = 2x

122. D: all real numbers
R: f(x)>0

123. and range for the function
Identify the domain
and range for the function
f(x) = 1/x

124. all real numbers
except zero for both

125. Identify the domain and
range for the function
f(x) = log2(x)

126. D is >0
R is all real numbers

127. Identify the range
for the function
f(x) = -2(x - 5)2 + 1

128. (-, 1]

129. Given [-2, 5] as the domain for
f(x) = x2 – 9
determine the range

130. R = [-9, 16]

131. On the TI-83, "Zoom 6"

132. shows the standard
graphing window

133. On the TI-83,
"2nd Trace, Option 5,
Enter, Enter, Enter"

134. finds the intersection
of two graphs

135. On the TI-83,
"2nd Window" and
"2nd Graph"

136. table and to view the table
used to set up a
table and to view the table

137. xv = -b/2a

138. finds the x-coordinate of the vertex of a parabola

139. y = k/xn

140. inverse variation problem
format for an
inverse variation problem

141. Final
Jeopardy

142. Types of
Functions

143. Give an example of each of the following function types:
Give an example of each of
the following function types:
Linear
Rational
Quadratic
Logarithmic
Exponential
Polynomial