1. Bell Work for Quarter I … listed in reverse order

2. Essential Question(s) September 25, 2013 How do we use vertical asymptotes, horizontal asymptotes, and holes in the graph to sketch the graph of a function?

3. Vol. I No. 14B September 25, 2013

4. Essential Question(s) September 24, 2013 How do we use vertical asymptotes, horizontal asymptotes, and holes in the graph to sketch the graph of a function?

5. Vol. I No. 14B September 24, 2013 Make a sketch of each function without a calculator

6. Vol. I No. 14B September 24, 2013

10. Make a sketch of each function with a calculator Identify: a) VA b) HA c) hole(s)

11. Vol. I No. 14B September 24, 2013

12. VA: HA: hole(s):

13. Vol. I No. 14B September 24, 2013

14. VA: HA: hole(s):

15. Vol. I No. 14H Section 1.5 (Infinite Limits) Page 88: 1, 3, 7, 15, 19, 28, 33, 37, 39, 41, 43, 45, 47, 49, 51, 53, 61, 64, 68 15

16. Vol. I No. 15H Section 3.5 (Limits at Infinity) Page 205: 9, 13, 15, 17, 19, 21, 23, 25, 27, 29, 31, 33, 35, 37, 39, 43, 57, 62, 63, 64, 71 16

17. Essential Question(s) How do we find vertical asymptotes? How do we find horizontal asymptotes?

18. Vol. I No. 13B September 23, 2013

19. As x approaches infinity Limits at Infinity

20. September 23, 2013

23. As x approaches c

24. September 23, 2013

30. September 19, 2013

31. As x approaches infinity

32. September 19, 2013

35. As x approaches c

36. September 19, 2013

44. Need to Know for Test Find limit as x approaches a value Find left limit Find right limit Find points of discontinuity Find Vertical Asymptotes Find Horizontal Asymptotes Find when a function is continuous Function Analysis

45. Sketch the graph of a function Discuss a function without a graph Discuss a function with a graph Squeeze Theorem Special Limits Identify types of discontinuities – From graph – From equation Do calculations from graph

46. Difference between DNE and Need to Know for Test

47. Work Vol. I No. 12H Page 88: 37 – 47 (odd)

48. Vol. I No. 11B September 18, 2013

51. The Squeeze Theorem

52. This theorem concerns the limit of a function that is squeezed between two other functions, each of which has the same limit at a given x-value, as shown in Figure 1.21 The Squeeze Theorem

53. Figure 1.21

54. Squeeze Theorem is also called the Sandwich Theorem or the Pinching Theorem. The Squeeze Theorem

56. Find

58. Vol. I No. 11H Page 67: 27-35 (odd); 49 – 63 (odd); 65 – 75 (odd)

59. At what point(s) is NOT continuous? Vol. I No. 10B September 17, 2013

61. Which condition fails?

64. Continuity (AB) 1 At what point(s) is g(x) NOT continuous?

65. Continuity (AB) 2 At what point(s) is NOT continuous?

66. Continuous at x = 1 Not Continuous at x = 1 Not Continuous at x = 1 Continuous at x = 1

67. Vol. I No. 9H Page 78:3, 5, 7, 9, 15, 17, 18, 19, 20, 33, 39, 43, 47, 49, 51, 53, 63, 65, 67, 75, 98

68. Vol. I No. 9B Find the limit

69. EQ September 16, 2013 How do you show that a function is continuous at a point?

70. Vol. I No. 9 (Notes) September 16, 2013

71. What is Continuity at a Point? This function is continuous for all values of x

72. Continuous or Not? This function is continuous for all values of x except at x=2

73. Continuous or Not? This function is continuous for all values of x except for x = -2

74. Continuous or NOT? This function is continuous for all values of x except for x = 1

75. Definition of Continuity A function is continuous at if all of the following conditions are true:

76. At what point(s) is NOT continuous? Vol. I No. 10B

78. Which condition fails?

81. Continuity (AB) 1 At what point(s) is g(x) NOT continuous?

82. Continuity (AB) 2 At what point(s) is NOT continuous?

83. Vol. I No. 9H Page 78:3, 5, 7, 9, 15, 17, 18, 19, 20, 33, 39, 43, 47, 49, 51, 53, 63, 65, 67, 75, 98

84. EQ: How do we score an AP-Style Problem? September 13, 2013 Vol. I No. 8( )

91. (a)+1 (b)+4 (c)+4 9

92. Vol. I No. 8 ( ) Page AP1 (after p. 94): 1 – 10 Work as a team of 2, 3, or 4

93. EQ September 9, 2013 How do you find the limit … … Graphically? … Numerically? … Analytically? … Verbally?

94. Vol. I No. 7B Evaluate Graphically, Numerically, Analytically, Verbally

95. EQ September 5-6, 2013 How do you find the limit at a given point … … Graphically? … Numerically? … Analytically? … Verbally?

96. Evaluate Graphically

97. Evaluate Numerically

98. Evaluate Analytically

99. EQ September 4, 2013 What is a limit and how do we find it?

100. Evaluate

101. EQ September 3, 2013 How do we describe the behavior of functions?

102. Vol. I No. 4G (AB) August 29, 2013 Complete discussion criteria 1 – 13 and 20 for the function. Note: Bring Calculus Book Tomorrow … and every day this week

103. Vol. I No. 3G (AB) (August 28, 2013) Make a careful graph of the graph of the following function on your paper. Complete discussion criteria 1 – 13 and 20 for the function. Note: Bring Calculus Book Tomorrow … and every day this week

104. Vol. I No. 4G (BC) (August 28, 2013 ) Make a careful graph of the graph of the following function on your paper. Complete discussion criteria 1 – 13 and 20 for the function. Note: Bring Calculus Book Tomorrow … and every day this week

105. Vol. I No. 2G (August 27, 2013 ) Make a careful graph of the graph of the following function on your paper. Complete the discussion criteria for each function. Note: Bring Calculus Book Tomorrow … and every day this week

106. Vol. I No. 1G (August 26, 2013 ) Make a careful graph of each of the following functions on the paper provided.