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Vectors — Topic Review
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Vectors — Practice Exam Questions
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Parametric Equations — Topic Review (⏱️ <40 min)
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- Study Guide (fill this in as you watch the videos!)
- The Second Derivative with Parametric Equations (p. 9) (6:53)
- Parametric Equations Overview (p. 3-6) (13:12)
- The First Derivative with Parametric Equations (p. 7-8) (8:19)
- Area with Parametric Equations (p. 10) (5:24)
- Arc Length with Parametric Equations (p. 11) (5:57)
Parametric Equations — Practice Exam Questions
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- Practice Exam Questions
- Practice Exam Questions Answer Key
- Graphing Parametric Equations Practice Exam Solutions (5:30)
- The First Derivative with Parametric Equations Practice Exam Solutions (8:08)
- The Second Derivative with Parametric Equations Practice Exam Solutions (5:23)
- Area & Arc Length with Parametric Equations Practice Exam Solutions (12:18)
Polar Coordinates — Topic Review (⏱️ <77 min)
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- Study Guide (fill this in as you watch the videos!)
- Polar Coordinates Integral and Area Calculator
- Area of Polar Curves (p. 20-21) (5:54)
- Graphing Roses (p. 18-19) (4:32)
- Polar Equations and Graphs (p. 9-12) (5:14)
- Polar Coordinates Overview (p. 3-4) (6:53)
- Graphing Circles in Polar Form (p. 13) (2:14)
- How to Go Through This Study Guide (1:01)
- Converting Between Polar and Rectangular Coordinates (p. 5-6) (5:56)
- Graphing Cardioids and Limaçons (p. 14-17) (11:16)
- Converting Between Polar and Rectangular Equations (p. 7-8) (4:58)
- Derivatives Involving Polar Curves (p. 25) (5:27)
- Area Between Polar Curves (p. 22-24) (23:42)
Polar Coordinates — Practice Exam Questions
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[OPTIONAL] Sh*t You Forgot from Calc 1
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- Study Guide (print me!)
- Coming Soon!
- Evaluating Infinite Limits - Knowing Graphs (p. 14-15) (5:18)
- Evaluating Infinite Limits - Number/0 Form (p. 13) (5:56)
- Evaluating Limits Algebraically - Piecewise Functions (p. 8) (5:26)
- Product and Quotient Rules (p. 26-27) (12:35)
- Limits at Infinity and Horizontal Asymptotes (p. 17-23) (23:09)
- Limits - Overview (p. 3-6) (11:20)
- How to Do Nasty Limits and Skip the Algebra 😈 (p. 34) (4:10)
- Substitution with Definite Integrals (p. 44-46) (11:52)
- The Chain Rule (p. 28-29) (12:27)
- Derivative Rules - Overview (p. 24-25) (7:52)
- Evaluating Limits - Overview (p. 7) (5:36)
- My F****ing Variable Didn't Cancel 😵💫🤬😭 (p. 43) (4:23)
- Indeterminate Forms and L'Hôpital's Rule (p. 30-32) (30:04)
- Evaluating Limits Algebraically - 0/0 Form (p. 9-12) (21:28)
- The Squeeze Theorem (p. 16) (4:42)
- Antiderivatives and Indefinite Integrals (p. 35-38) (13:38)
- Substitution vs Basic Integration (p. 47-48) (10:54)
- Substitution (p. 39-42) (16:26)
- Growth Rates (How to Skip L'Hôpital's Rule) (p. 33) (4:51)
[OPTIONAL] Sh*t You Forgot from Trig
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- Study Guide (print me!)
- Evaluating Mixed Trig Function Expressions (p. 14-17) (10:47)
- The Unit Circle (p. 4-7) (17:35)
- Inverse Trig Overview (p. 12-13) (7:46)
- Solving Trig Equations and Inequalities (p. 10-11) (16:13)
- Trig Identities (p. 8-9) (7:39)
- Evaluating Mixed Trig Function Expressions with Variables (p. 18) (3:50)
- Trig Functions (p. 3) (4:25)
[OPTIONAL] Sh*t You Forgot from Precalc
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- Study Guide (print me!)
- Ways to Represent a Function (p. 7-8) (15:38)
- Linear Functions (p. 37-39) (10:20)
- Increasing, Decreasing, Constant (p. 13) (2:57)
- Rational Functions (p. 42-45) (16:34)
- Inverse Functions (p. 26-28) (11:28)
- Solving Inequalities (p. 40-41) (10:50)
- Finding the Domain of a Function (p. 9) (4:31)
- Combinations of Functions (p. 23) (4:11)
- Piecewise Functions (p. 10) (9:29)
- Exponential Functions (p. 25) (5:01)
- Composite Functions (p. 24) (12:52)
- Even vs Odd vs Neither (p. 11-12) (6:02)
- Logarithms (p. 29-31) (9:58)
- Transforming Functions (p. 20-22) (12:22)
- Essential Functions (p. 14-19) (15:15)
- Exponents and Logs - Side by Side (p. 32-36) (11:19)
- Special Products and Factoring (p. 3-6) (19:55)
Your Math Tutor: Marty
Marty attended the University of Florida, where he earned a Bachelor of Science in statistics, a Bachelor of Arts in mathematics, and a Master of Science in electrical engineering.
While working as a teaching assistant for math and physics professors, he also did research on control systems. Later, he also taught high school physics and AP Computer Science.
Marty prides himself on making difficult concepts easier to understand. He’s been tutoring since he was a teenager, and he believes that anybody is capable of learning tough subjects with the right help.
Hit him up at [email protected].
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