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Jeopardy Basic Graphs Forms of Linear Functions Graphing Equations Literal Equations 100 200 300 400 500 100 200 300 400 500 100 200 300 400 500 100 200.

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Presentation on theme: "Jeopardy Basic Graphs Forms of Linear Functions Graphing Equations Literal Equations 100 200 300 400 500 100 200 300 400 500 100 200 300 400 500 100 200."— Presentation transcript:

1 Jeopardy Basic Graphs Forms of Linear Functions Graphing Equations Literal Equations 100 200 300 400 500 100 200 300 400 500 100 200 300 400 500 100 200 300 400 500 100 200 300 400 500 Exponential Functions

2 Category 1 100 Name the quadrant of the Graph and name point A. A

3 Category 1 100 I II IIIIV Point A (2, -3)

4 Category 1 200 Draw a graph for the following table. xy 12 20 3-2 4-4

5 Category 1 200

6 Category 1 300 Identify the slope and y- intercept of the following equation: Y = -5/6x + 9

7 Category 1 300 Slope: -5/6 y-intercept = 9

8 Category 1 400 Make a Table and graph the following equation: -2x + y = 8

9 Category 1 400 xy -24 6 08 110 212

10 Category 1 500 Create a table and graph the equation. y = -¾x - 3

11 Category 1 500 xy -83 -40 0-3 4-6 8-9

12 Category 2 100 Transform the following equation from standard form to slope-intercept form. 3x – 6y = 18

13 Category 2 100 y = 1/2 x - 3

14 Category 2 200 Find the x-intercept and y- intercept of the following equation. y = -4x + 7

15 Category 2 200 x-intercept = 7/4 y-intercept = 7

16 Category 2 300 Write an expression for the following situation: The baseball team is having a cookout to earn money for a tournament. Hot dogs cost $2.50 each and hamburgers cost $3.45 each.

17 Category 2 300 2.50h + 3.45b h = hot dogs b = hamburgers

18 Category 2 400 Define your variables and write an equation for the following situation. A bakery sales bagels for $1.99 and muffins $1.50 each. The bakery would like to earn $750 everyday the sell of bagels and muffins.

19 Category 2 400 b = bagel m = muffin 1.99b + 1.50m = 750

20 Category 2 500 Transform the following equation from slope- intercept form to standard form: y = -¾x - 8

21 Category 2 500 3x + 4y = -32

22 Category 3 100 Solve the following Equations for the given variable: A = ½ (b 1 + b 2 ) h; h

23 Category 3 100 2A/(b1 + b2) = h

24 Category 3 200 Solve the following Equations for the given variable: A = ½bh; b

25 Category 3 200 2A/h = b

26 Category 3 300 Transform the equation from standard form to slope intercept form: -6x + 9y = 18

27 Category 3 300 Y = 2/3x + 2

28 Category 3 400 Transform the slope- intercept form of a line into standard form: y = -7/8x – 6

29 Category 3 400 -7x + 8y = -48

30 Category 3 500 Transform the following equations and solve for the variable indicated. A = P + Prt; r

31 Category 3 500 r = (A – P)/PT

32 Category 4 100

33 Category 4

34 200 Category 4

35 200 Category 4 n

36 300 Category 4

37 300 Category 4

38 400 Category 4

39 400 Category 4 Translation 5 units to the left

40 500 Category 4 Perform the following transformation to g(x) = 3 x. A vertical translation 6 units up, and a reflection over the y-axis.

41 500 Category 4 g’(x) = 3 (-x) + 6

42 Category 5 100 Find the x- and y-intercept of the equation and then graph. -2x + 3y = 9

43 100 Category 5 x-intercept = (- 9 / 2, 0) y-intercept = (0, 3)

44 200 Category 5 Graph using the slope and y- intercept: y = -3x + 7

45 200 Category 5 slope = -3 y-intercept = (0, 7)

46 300 Category 5 Find the x-intercept and y-intercept and graph. y = -4/3x - 4

47 300 Category 5 X-intercept = (-3, 0) y-intercept = (0, -4)

48 400 Category 5 Compete the table and graph the following equation: Y = 2 x xy

49 400 Category 5 xy -2¼ ½ 01 12 24

50 500 Category 5 Compete the table and graph the following equation: Y = (½) x +1 xy

51 500 Category 5 xy -25 3 02 11½ 21¼


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