*Extension: For students looking for more calculus work, the suggested online resources are from the University of Waterloo's CEMC (Centre for Education in Mathematics and Computing) Courseware, UBC, and SFU.
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https://courseware.cemc.uwaterloo.ca/11
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The units are presented in an interactive manner and can be used to review topics that have been covered as well as learn new material.
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https://personal.math.ubc.ca/~CLP/
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https://www.sfu.ca/math-coursenotes/Math%20157%20Course%20Notes/frontmatter-1.html
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https://www.sfu.ca/math-coursenotes/Math%20158%20Course%20Notes/frontmatter-1.html
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Unit 8: Antiderivatives and Integrals
Suggested Practice Questions
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Section 9-1 (Page 408): # 2, 3 cd, 4 bd, 5 ac, 6 bd
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Section 9-2 (Page 411): # 1 c, 2 cd, 3 ac, 4d, 5b
Unit 7: Derivatives of Exponential and Logarithmic Functions
Review: page 396 # 1 acde, 2d, 3bc, 4 (no calculator), 5 to 9, 11, 12, 15, 18
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L5 - Exponential Growth and Decay: page 390 # 1, 6, 7, 10, 11, 13
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L4 - Derivatives of Log Fn's: page 383 # 1(a-h), 3, 4
L3 - Review Logs: page 352 # 1 - 4 ; page 354 # 1 - 3
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L2 - Derivatives of Exp. Fn's: page 366 # 1, 4-10, 12, 13a, 16
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L1 - Exponential Fns: page 361 # 4, 5, 8
Unit 6: Derivatives of Trigonometric Functions
Suggested Practice Questions
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Section 7-1 (Page 306): # 7, 9, 11, 13, 15, 17, 19, 21, 23, 25, 27,
29 (hint: use one of the Corelated Angle Identities from page 282), 31, 33, 35, 37
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Section 7-2 (Page 313): # 1 bdfhjlnprt, 2 bdf, 3 c, 5 a
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Section 7-3 (Page 319): # 1 acegimo, 2 ac, 3 a
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Section 7-4 (Page 325): # 3, 5
Review (Page 340): # 1 acegi, 2 acegi, 3 ace, 4, 5, 6, 11 {answer to 3c is y'=[sec^2(x+y)]/[1-sec^2(x+y)] }
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Unit 5: Curve Sketching (Curve Analysis)
Suggested Practice Questions
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Section 5-1 (Page 212): # 1, 2, 3f
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Section 5-2 (Page 222): # 1, 2 bdfh, 3d, 7
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Section 5-3 (Page 229): # 2 acegik (for k distribute before determining derivatives), 3 iv (abcd)
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Section 5-5 (Page 240): # 3, 4, 5, 6, 8
***textbook refers to even/odd/neither as symmetry, "about the y-axis" means even and "about the origin" means odd
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Unit 4: Extreme Values and Optimization Problems
Suggested Practice Questions
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Section 4-1 (Page 170): # 3 abcd, 4 abceg
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Section 4-2 (Page 177): # 3 aceik, 4 egi
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Section 4-3 (Page 182): # 1 ac, 3 ac, 4
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Section 4-4 (Page 189): # 5, 6, 8, 10 (recall the distance formula between two points on graph)
Review Part 1 (Page 196): # 1 (omit c), 2, 3 abc, 5, 6
Review Part 2 (Page 199): # 1, 2 (textbook has error, absolute minimum should be -31/27), 3, 4
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Unit 3: The Derivative Part Two
Suggested Practice Questions
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Section 2-5 (Page 95): # 1 ace, 2 bdf (no need to determine domains), 3b, 6 [answer should be (0,0) and (-5, -5)], 7
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Section 2-6 (Page 102): # 1 acegik, 6 ace, 8, 9
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Section 2-7 (Page 107): # 1 ef, 2 cd, 3 cd, 5a, 7b, 9
Section 2-8 (Page 111): # 1 ace, 2a, 4, 7ab, 8 [Hint. Start with the standard form (not vertex form) of a quadratic function.]
Review (Page 112): # 4 fghijkl, 7 abc, 9 def
(Page 115): # 2 bc, 3, 4
Unit 2: The Derivative Part One
Suggested Practice Questions
Section 2-1 (Page 76): # 10, 11 (no need to determine domains), 12 cd [for these questions you can replace dy/dx with f '(x)]
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Section 2-2 (Page 83): # 1 fghij, 2, 3 ace, 4, 7, 8, 9
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Section 2-3 (Page 88): # 1 ace, 2 ac (no need to determine domains), 3 ac, 6, 7, 9
Section 2-4 (Page 92): # 2 aceg, 3 ace, 4, 5, 6
Review (Page 112): # 1, 3, 4 abcde, 9 abc, 11, 12, 13
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Unit 1: Limits and Tangent Lines
Suggested Practice Questions
Section 1-1 (Page 9): # 7 a(v) bc, 8 a(iv) bc, 9 a(v) bc, 10 a(viii) bc, 12
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Section 1-2 (Page 19): # 4, 5, 6 abcdef
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Section 1-3 (Page 28): # 5, 6, 7, 9ab
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Section 1-4 (Page 35): # 7a (i to v), 8
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