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PatrickJMT has been teaching mathematics for over 8 years at the college/university level and tutoring for over 15 years. He he taught part time at Austin Community College, Vanderbilt University and at the University of Louisville. Often times, More people are nervous about getting help in math; don’t be! I tell my students all the time that math is challenging for all of us at one point or another. My intent is to provide clear and thorough explanations, and to present them in an environment in which the student is comfortable. Although I do not promise to make someone into an A+ student overnight, with regular help just about every student I have encountered makes significant improvements over time. Think about learning math in the same way you would learn to play piano or learn another language: it takes time, patience, and LOTS of practice. All of Patrick's math tutorial videos are available for free on YouTube, but he also has this store tied into his own site for users who'd like to download a copy of any of his video lessons for offline viewing. It'll take some time to get all of his content uploaded and available, so if you have requests, hit that Contact Us link to let us know!Less

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Series: Calculus I and II and III

  • Author patrickjmt
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  • Time 28:16:47
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  • Price $158.40
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  1. Overview
  2. Reviews

Description

This 226-video calculus series should help you to learn and master calculus concepts from first semester calculus, second semester calculus and third semester calculus. The first semester videos (~65 videos) focus on derivatives and differentiation. The second semester videos (~110 videos) deal with integration and integrals. Then, the third semester videos (~50 videos) focus on vectors, partial derivatives, multiple integrals, vector functions ans vector calculus.

These videos are available to be viewed online for free on PatrickJMT

Lessons included in this series

  1. What is a Limit? Basic Idea of Limits
  2. Calculating a Limit by Multiplying by a Conjugate
  3. Calculating a Limit by Expanding and Simplifying
  4. Calculating a Limit by Factoring and Cancelling
  5. Find a Limit by Getting a Common Denominator
  6. Calculating a Limit Involving Absolute Value
  7. Limit of sin(x)/x as x Approaches Zero
  8. Squeeze Theorem for Limits
  9. Infinite Limits
  10. Find Horizontal Asymptotes of Rational Functions
  11. Limits at Infinity & Rational Function; Shortcuts
  12. Limits at Infinity with Radical in the Expression
  13. Basic Continuity Problems
  14. More Continuity Problems/Examples
  15. The Intermediate Value Theorem
  16. Continuity and Three Important Theorems
  17. Derivatives Using the Definition
  18. Sketching the Derivative of a Function
  19. Basic Derivative Examples
  20. Chain Rule: Basic Problems
  21. Chain Rule – Harder Ex 1
  22. Chain Rule – Harder Ex 2
  23. Chain Rule – Harder Ex 3
  24. Product and Chain Rule to Find a Derivative
  25. Chain, Quotient Rule to Find Derivative & Simplify
  26. Derivative from Chain, Quotient Rule; Simplify 2
  27. Derivatives - Complicated (Multi-Step) Examples
  28. Logarithmic Differentiation - Ex 1
  29. Logarithmic Differentiation - Ex 2
  30. Logarithmic Differentiation - Ex 3
  31. Tons of Derivative Examples
  32. Implicit Differentiation to Find First Derivative
  33. Implicit Differentiation to Find Second Derivative
  34. Related Rates Involving Baseball
  35. Related Rates, Ex 1
  36. Related Rates, Ex 2
  37. Related Rates, UT example
  38. Related Rates Involving Cones - UT Problem
  39. UT Related Rates Problem, Ex 1
  40. UT Related Rates Problem, Ex 2
  41. UT Related Rates Problem, Ex 3
  42. UT Related Rates Problem, Ex 4
  43. UT Related Rates Problem, Ex 5
  44. UT Related Rates Problem, Ex 6
  45. Related Rates Involving Baseball
  46. UT Related Rates Problem 8
  47. Find a Linear Approximation/Linearization
  48. Finding a Linear Approximation / Linearization
  49. Using Differentials to Approximate Change
  50. Local Max and Min; Increasing/Decreasing Functions
  51. The Mean Value Theorem
  52. Finding Critical Numbers – Ex 1
  53. Finding Critical Numbers – Ex 2
  54. Find Local Max/Min and where Increasing/Decreasing
  55. Concavity and Second Derivatives
  56. Curve Sketching Using Calculus - Part 1 of 2
  57. Curve Sketching Using Calculus - Part 2 of 2
  58. Summary of Curve Sketching - Ex 2, Part 1
  59. Summary of Curve Sketching - Ex 2, Part 2
  60. Summary of Curve Sketching - Ex 2, Part 3
  61. Summary of Curve Sketching - Ex 2, Part 4
  62. Optimization Problem #1
  63. Optimization Problem #2
  64. Optimation Problem #3 - Designing a Rain Gutter
  65. Newtons Method
  66. Approximating a Definite Integral Using Rectangles
  67. Definite Integral – Understanding the Definition
  68. Fundamental Theorem of Calculus Part 1
  69. U-Substitution - Definite Integral
  70. U-Substitution - Definite Integral, Ex 2
  71. U-Substitution - More Complicated Examples
  72. Area Between Curves - Integrate with Respect to y
  73. Area Between Curves - Integrate Respect to y Pt 2
  74. Volumes of Revolution: Disks and Washers, Ex 1
  75. Volumes of Revolution: Discs and Washers, Part 1
  76. Volumes of Revolution: Discs and Washers, Part 2
  77. Volumes of Revolution: Horiz Lines - Discs/Washers
  78. Finding Volumes of Revolution: Cylindrical Shells
  79. Volumes of Revolution Using Discs / Washer
  80. Volumes of Revolution: Cylindrical Shells (long)
  81. Work and Hooke's Law - Example 1
  82. Work and Hooke's Law - Example 2
  83. Work: The Cable/Rope Problem Part 1
  84. Work: The Cable/Rope Problem – Part 2
  85. Work: Finding the Work Required to Drain a Tank
  86. Derivatives of Exponential Functions
  87. Integrals: Exponential Functions – Ex 1 and 2
  88. Integrals: Exponential Functions – Ex 3 and 4
  89. Derivatives of Logarithmic Functions
  90. Inverse Trig Functions: Derivatives Pt 1
  91. Inverse Trigonometric Functions: Derivatives Pt 2
  92. Inverse Trigonometric Function Derivatives: Ex 3
  93. Hyperbolic Functions - The Basics
  94. Integrals: Hyberbolic Functions
  95. Inverse Hyperbolic Functions; Derivatives
  96. L'Hospitals Rule - Indeterminate Powers
  97. L'Hospitals Rule - Indeterminate Quotients
  98. L'Hospitals Rule - Indeterminate Differences
  99. L'Hospitals Rule - Indeterminate Products
  100. Using Integration by Parts Twice
  101. Integration by Parts – Ex 1
  102. Integration by Parts – Definite Integral
  103. Integration by Parts – A Loopy Example!
  104. Trigonometric Integrals - Part 1 of 6
  105. Trigonometric Integrals - Part 2 of 6
  106. Trigonometric Integrals - Part 3 of 6
  107. Trigonometric Integrals - Part 4 of 6
  108. Trigonometric Integrals - Part 5 of 6
  109. Trigonometric Integrals - Part 6 of 6
  110. A Basic Trigonometric Substitution Problem
  111. Trig Substitution: Completing the Square Part 1/2
  112. Trig Substitution: Completing the Square Part 2/2
  113. Integration by Partial Fractions: Long Division
  114. Integration by Partial Fractions: Coefficients
  115. Integration by Partial Fractions: An Example
  116. Partial Fractions and Rationalizing Substitutions
  117. Approximating Integrals: Simpsons Rule
  118. Approximating Integrals: Simpsons Rule Error Bound
  119. Approximating Integrals: Trapezoid Rule
  120. Improper Integral – Basic Idea and Example
  121. Improper Integral: Infinite Discontinuity-Middle
  122. Improper Integral: Infinite Discontinuity-Endpoint
  123. Improper Integral: Infinity in Upper, Lower Limits
  124. Improper Integral – More Complicated Example
  125. Finding Arc Length
  126. Finding Surface Area, Part 1
  127. Finding Surface Area, Part 2
  128. Centroids / Centers of Mass – Part 2 of 2
  129. Centroids / Centers of Mass – Part 1 of 2
  130. Separable 1st Order Differential Equations – Pt 1
  131. Separable Differential Equations: Mixing Problems
  132. First Order Linear Differential Equations
  133. Exact Differential Equations
  134. Undetermined Coefficients/2nd Order Linear DE 1
  135. Undetermined Coefficients/2nd Order Linear DE 2
  136. Homogeneous 2nd Order Linear Diff Equations
  137. Power Series Solutions of Differential Equations
  138. Laplace Transform
  139. Parametric Curves – Basic Graphing
  140. Derivatives of Parametric Functions
  141. Parametric Curves - Second Derivatives
  142. Areas and Parametric Curves
  143. Polar Coordinates – The Basics
  144. Graphing a Polar Curve – Part 1
  145. Graphing a Polar Curve – Part 2
  146. Areas and Polar Coordinates
  147. What is a Sequence? Basic Sequence Info
  148. More Convergent Sequence Examples
  149. What is a Series?
  150. Telescoping Series
  151. Using Partial Sums to Show a Series Diverges
  152. Geometric Series
  153. Geometric Series, Part 2
  154. Geometric Series - More Examples
  155. Geometric Series: Repeating Decimal as Fraction
  156. Integral Test for Series
  157. Remainder Estimate for the Integral Test
  158. Limit and Direct Comparison Tests – Pt 1
  159. Limit and Direct Comparison Tests – Pt 2
  160. Alternating Series
  161. Alternating Series - Another Example
  162. The Alternating Series Estimation Theorem
  163. The Ratio Test and Absolute Convergence Part 1
  164. The Ratio Test and Absolute Convergence Part 2
  165. Strategy for Testing Series - An Overview
  166. Power Series - Finding the Interval of Convergence
  167. Power Series Representations: PSR for 1/(1 - x)
  168. Power Series - Multiplying and Dividing
  169. Differentiating and Integrating Power Series
  170. Find a Maclaurin Series
  171. Finding a Taylor Series Expansion
  172. Taylor's Inequality
  173. Using Series to Evaluate Limits
  174. Maclaurin/Taylor to Approximate Definite Integrals
  175. The Binomial Series - Ex 1
  176. The Binomial Series - Ex 2
  177. Vectors: Finding Magnitude or Length
  178. Vectors: Finding Equations of Lines
  179. Vectors: The Dot Product
  180. The Cross Product of Two Vectors
  181. Torque: An Application of the Cross Product
  182. Finding Where a Line Intersects a Plane
  183. The Domain of a Vector Function
  184. Limit of a Vector Function
  185. Finding the Equation of a Plane Given 3 Points
  186. Finding the Domain of a Multivariable Function
  187. Show Limit Does NOT Exist: Multivariable Function
  188. Limit Does NOT Exist - Multivariable Function
  189. Partial Derivatives
  190. Partial Derivatives: Higher Order
  191. Equations of Tangent Planes at a Point
  192. Finding a Tangent Plane Approximation
  193. Generalized Chain Rule, Part 1
  194. Generalized Chain Rule, Part 2
  195. Directional Derivative & Gradient Vector Notation
  196. Finding the Directional Derivative - Ex 1
  197. Finding the Directional Derivative - Ex 2
  198. Lagrange Multipliers - One Constrait
  199. Lagrange Multipliers
  200. Lagrange Multipliers - Two Constraints, Part 1
  201. Lagrange Multipliers - Two Constraints Part 2
  202. Evaluating a Double Integral
  203. Double Integrals Over General Regions
  204. A Double Integral Over a General Region
  205. Double Integrals – Changing Order of Integration
  206. Double Integrals: Change Order of Integration Ex 2
  207. A Double Integral in Polar Coordinates, Part 1
  208. A Double Integral in Polar Coordinates, Part 2
  209. Double Integral in Polar Coordinates, Part 3
  210. Integration Using Spherical Coordinates
  211. Evaluating a Triple Integral
  212. The Jacobian
  213. Vector Fields
  214. Evaluating a Line Integral
  215. Evaluate Line Integral on Straight Line Segments
  216. Evaluating a Line Integral From the Definition
  217. The Fundamental Theorem for Line Integrals
  218. Greens Theorem
  219. Potential for a Conservative Vector Field – Ex 1
  220. Potential for a Conservative Vector Field – Ex 2
  221. Conservative Vector Fields - Definition & Notation
  222. Showing a Vector Field on R_2 is Conservative
  223. Is Vector Field is Conservative? (Using Curl) Ex 1
  224. Is Vector Field is Conservative? (Using Curl) Ex 2
  225. Evaluating a Surface Integral
Wrong Video
11/09/2011 Andrew65
This video goes over single variable calculus material about tangent lines at a point. The title says, "Tangent Planes at a point." I want a refund.
Solid
02/02/2011 greenshoes
Great help; Thank you !