Section 1 : Getting started
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Lecture 1 | Hi! START HERE Course overview | 00:01:24 Duration |
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Lecture 2 | Download the Calc 2 formula sheet | |
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Lecture 3 | The EVERYTHING download |
Section 2 : . Integrals - Antiderivatives and indefinite integrals
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Lecture 1 | Introduction to antiderivatives and indefinite | |
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Lecture 2 | Antiderivatives and indefinite integrals | 00:05:11 Duration |
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Lecture 3 | Indefinite integrals | |
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Lecture 4 | Indefinite integrals | 00:06:10 Duration |
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Lecture 5 | Properties of integrals | 00:05:34 Duration |
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Lecture 6 | Find f given f'' | 00:04:42 Duration |
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Lecture 7 | Find f given f''' | 00:07:19 Duration |
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Lecture 8 | Initial value problems | |
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Lecture 9 | Initial value problems | 00:06:54 Duration |
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Lecture 10 | Find f given f'' and initial conditions | 00:08:26 Duration |
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Lecture 11 | BONUS! Extra practice problems |
Section 3 : Integrals - Definite integrals
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Lecture 1 | Introduction to definite integrals | |
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Lecture 2 | Definite integrals | |
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Lecture 3 | Definite integrals | 00:05:07 Duration |
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Lecture 4 | Area under or enclosed by the graph | 00:05:55 Duration |
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Lecture 5 | Definite integrals of even and odd functions | |
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Lecture 6 | Definite integrals of even functions | 00:05:00 Duration |
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Lecture 7 | Definite integrals of odd functions | 00:07:38 Duration |
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Lecture 8 | BONUS! Extra practice problems |
Section 4 : Integrals - Riemann sums
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Lecture 1 | Introduction to riemann sums | |
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Lecture 2 | Summation notation, finding the sum | 00:03:47 Duration |
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Lecture 3 | Summation notation, expanding | 00:03:19 Duration |
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Lecture 4 | Summation notation, collapsing | 00:05:03 Duration |
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Lecture 5 | Riemann sums | |
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Lecture 6 | Riemann sums, left endpoints | 00:09:01 Duration |
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Lecture 7 | Riemann sums, right endpoints | 00:15:15 Duration |
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Lecture 8 | Riemann sums, midpoints | 00:10:21 Duration |
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Lecture 9 | BONUS! Extra practice problems. |
Section 5 : Integrals - Other approximation methods
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Lecture 1 | Introduction to other approximation methods | |
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Lecture 2 | Over and underestimation | 00:10:08 Duration |
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Lecture 3 | Limit process to find area on [a,b] | 00:16:06 Duration |
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Lecture 4 | Limit process to find area on [-a,a] | 00:12:50 Duration |
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Lecture 5 | Trapezoidal rule | |
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Lecture 6 | Trapezoidal rule | 00:10:31 Duration |
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Lecture 7 | Simpson's rule | |
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Lecture 8 | Simpson's rule | 00:10:25 Duration |
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Lecture 9 | BONUS! Extra practice problems |
Section 6 : Integrals - Error bounds
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Lecture 1 | Introduction to error bounds | |
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Lecture 2 | Error bounds | |
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Lecture 3 | Midpoint rule error bound | 00:22:18 Duration |
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Lecture 4 | Trapezoidal rule error bound | 00:20:52 Duration |
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Lecture 5 | Simpson's rule error bound | 00:19:35 Duration |
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Lecture 6 | BONUS! Extra practice problems |
Section 7 : Integrals - Fundamental theorem of calculus
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Lecture 1 | Introduction to fundamental theorem of calculu | |
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Lecture 2 | Part 1 | |
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Lecture 3 | Part 1 | 00:11:32 Duration |
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Lecture 4 | Part 2 | |
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Lecture 5 | Part 2 | |
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Lecture 6 | Net change theorem | 00:06:34 Duration |
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Lecture 7 | BONUS! Extra practice problems. |
Section 8 : Integrals - U-substitution
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Lecture 1 | Introduction to u-substitution | |
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Lecture 2 | U-substitution | |
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Lecture 3 | U-substitution | 00:08:04 Duration |
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Lecture 4 | U-substitution in definite integrals | |
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Lecture 5 | U-substitution in definite integrals | 00:10:36 Duration |
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Lecture 6 | BONUS! Extra practice problems |
Section 9 : Integrals - Integration by parts
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Lecture 1 | Introduction to integration by parts | |
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Lecture 2 | Integration by parts | |
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Lecture 3 | Integration by parts | 00:07:46 Duration |
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Lecture 4 | Integration by parts two times | |
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Lecture 5 | Integration by parts two times | 00:13:36 Duration |
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Lecture 6 | Integration by parts three times | 00:10:31 Duration |
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Lecture 7 | Integration by parts with u-substitution | 00:08:55 Duration |
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Lecture 8 | Prove the reduction formula | 00:07:13 Duration |
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Lecture 9 | Tabular integration | |
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Lecture 10 | Tabular integration | 00:08:49 Duration |
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Lecture 11 | BONUS! Extra practice problems |
Section 10 : Integrals - Partial fractions
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Lecture 1 | Introduction to partial fractions | |
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Lecture 2 | Partial fractions | |
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Lecture 3 | Distinct linear factors | 00:12:39 Duration |
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Lecture 4 | Distinct linear factors, example 2 | 00:08:59 Duration |
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Lecture 5 | Distinct linear factors, example 3 | 00:08:38 Duration |
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Lecture 6 | Distinct quadratic factors | 00:16:03 Duration |
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Lecture 7 | Distinct quadratic factors, example 2 | 00:16:05 Duration |
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Lecture 8 | Distinct quadratic factors, example 3 | 00:08:15 Duration |
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Lecture 9 | Repeated linear factors | 00:12:37 Duration |
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Lecture 10 | Repeated quadratic factors | |
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Lecture 11 | Repeated quadratic factors, example 2 | 00:16:40 Duration |
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Lecture 12 | Rationalizing substitutions | |
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Lecture 13 | Rationalizing substitutions | 00:12:29 Duration |
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Lecture 14 | How to factor a difficult denominator | 00:20:22 Duration |
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Lecture 15 | Two ways to find the constants | 00:19:28 Duration |
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Lecture 16 | BONUS! Extra practice problems |
Section 11 : Integrals - Trigonometric integrals
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Lecture 1 | Introduction to trigonometric integrals | |
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Lecture 2 | Trigonometric integrals | |
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Lecture 3 | Trigonometric integrals | 00:03:10 Duration |
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Lecture 4 | Trigonometric integrals, example 2 | 00:11:07 Duration |
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Lecture 5 | sin^m cos^n, odd m | 00:09:58 Duration |
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Lecture 6 | sin^m cos^n, odd n | 00:11:05 Duration |
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Lecture 7 | sin^m cos^n, m and n even | 00:07:19 Duration |
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Lecture 8 | tan^m sec^n, odd m | 00:05:24 Duration |
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Lecture 9 | tan^m sec^n, even n | 00:05:30 Duration |
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Lecture 10 | tan^m sec^n, even n, example 2 | 00:05:17 Duration |
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Lecture 11 | sin(mx) cos(nx) | 00:03:37 Duration |
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Lecture 12 | sin(mx) sin(nx) | 00:04:13 Duration |
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Lecture 13 | cos(mx) cos(nx) | 00:04:23 Duration |
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Lecture 14 | BONUS! Extra practice problems |
Section 12 : Integrals - Hyperbolic integrals
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Lecture 1 | Introduction to hyperbolic integrals | |
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Lecture 2 | Hyperbolic integrals | |
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Lecture 3 | Hyperbolic integrals | 00:02:36 Duration |
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Lecture 4 | Inverse hyperbolic integrals | |
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Lecture 5 | Inverse hyperbolic integrals | 00:03:53 Duration |
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Lecture 6 | BONUS! Extra practice problems |
Section 13 : Integrals - Trigonometric substitution
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Lecture 1 | Introduction to trigonometric substitution | |
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Lecture 2 | Trigonometric substitution | |
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Lecture 3 | Trigonometric substitution setup | 00:13:12 Duration |
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Lecture 4 | Trigonometric substitution with secant | 00:13:36 Duration |
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Lecture 5 | Trigonometric substitution with sine | 00:12:21 Duration |
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Lecture 6 | Trigonometric substitution with sine, example | 00:14:48 Duration |
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Lecture 7 | Trigonometric substitution with tangent | 00:14:48 Duration |
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Lecture 8 | Trigonometric substitution with tangent, exam | 00:21:36 Duration |
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Lecture 9 | Quadratic functions | |
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Lecture 10 | Quadratic functions | 00:14:03 Duration |
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Lecture 11 | BONUS! Extra practice problems |
Section 14 : Integrals - Improper integrals
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Lecture 1 | Introduction to improper integrals | |
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Lecture 2 | What makes an integral improper | 00:04:33 Duration |
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Lecture 3 | Improper integrals | |
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Lecture 4 | Case 1 [a,infinity) | 00:07:43 Duration |
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Lecture 5 | Case 2 (-infinity,b] | 00:05:39 Duration |
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Lecture 6 | Case 3 (-infinity,infinity) | 00:12:20 Duration |
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Lecture 7 | Case 4 (discontinuity at b) | 00:14:06 Duration |
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Lecture 8 | Case 5 (discontinuity at a) | 00:06:51 Duration |
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Lecture 9 | Case 6 (discontinuity between a and b) | 00:08:36 Duration |
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Lecture 10 | Comparison theorem | |
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Lecture 11 | Comparison theorem | 00:11:17 Duration |
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Lecture 12 | BONUS! Extra practice problems |
Section 15 : Integrals - Reduction formulas
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Lecture 1 | Introduction to reduction formulas | |
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Lecture 2 | Integrals using reduction formulas | 00:07:13 Duration |
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Lecture 3 | BONUS! Extra practice problems. |
Section 16 : Applications of Integrals - Area between curves
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Lecture 1 | Introduction to area between curves | |
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Lecture 2 | Area between curves | |
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Lecture 3 | Upper and lower curves | 00:10:29 Duration |
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Lecture 4 | Left and right curves | 00:07:03 Duration |
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Lecture 5 | Sketching the area between curves | 00:10:43 Duration |
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Lecture 6 | Dividing the area between curves into equal p | 00:11:43 Duration |
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Lecture 7 | BONUS! Extra practice problems |
Section 17 : Applications of Integrals - Arc length
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Lecture 1 | Introduction to arc length | |
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Lecture 2 | Arc length | |
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Lecture 3 | Arc length of a curve in the form y=f(x) | 00:07:42 Duration |
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Lecture 4 | Arc length of a curve in the form x=g(y) | 00:11:09 Duration |
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Lecture 5 | Arc length using simpson's rule | 00:10:20 Duration |
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Lecture 6 | BONUS! Extra practice problems |
Section 18 : Applications of Integrals - Average value
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Lecture 1 | Introduction to average value | |
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Lecture 2 | Average value | |
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Lecture 3 | Average value | 00:06:00 Duration |
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Lecture 4 | Mean value theorem for integrals | |
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Lecture 5 | Mean value theorem for integrals | 00:03:58 Duration |
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Lecture 6 | BONUS! Extra practice problems |
Section 19 : Applications of Integrals - Surface area of revolution
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Lecture 1 | Introduction to surface area of revolution | |
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Lecture 2 | Surface area of revolution | |
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Lecture 3 | Surface area of revolution | 00:09:35 Duration |
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Lecture 4 | Surface area of revolution using simpson's | 00:11:45 Duration |
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Lecture 5 | Surface of revolution equation | 00:05:09 Duration |
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Lecture 6 | BONUS! Extra practice problems |
Section 20 : Applications of Integrals - Volume of revolution
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Lecture 1 | Introduction to volume of revolution | |
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Lecture 2 | Volume of revolution, major axes of revolutio | |
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Lecture 3 | Disks | |
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Lecture 4 | Disks, horizontal axis | 00:08:46 Duration |
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Lecture 5 | Disks, vertical axis | 00:09:47 Duration |
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Lecture 6 | Disks, vertical axis, example 2 | 00:06:25 Duration |
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Lecture 7 | Disks, volume of the frustum | 00:17:18 Duration |
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Lecture 8 | Washers | |
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Lecture 9 | Washers, horizontal axis | 00:10:53 Duration |
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Lecture 10 | Washers, horizontal axis, example 2. | 00:08:02 Duration |
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Lecture 11 | Washers, vertical axis | 00:10:20 Duration |
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Lecture 12 | Cylindrical shells | |
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Lecture 13 | Cylindrical shells, horizontal axis | 00:11:07 Duration |
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Lecture 14 | Cylindrical shells, vertical axis | 00:13:25 Duration |
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Lecture 15 | Cylindrical shells, vertical axis, example 2 | 00:10:48 Duration |
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Lecture 16 | BONUS! Extra practice problems. |
Section 21 : Applications of Integrals - Work
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Lecture 1 | Introduction to work | |
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Lecture 2 | Work done to lift a mass or weight | |
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Lecture 3 | Work done to lift a mass or weight | 00:07:40 Duration |
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Lecture 4 | Work done on elastic springs | |
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Lecture 5 | Work done on elastic springs | 00:08:16 Duration |
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Lecture 6 | Work done to empty a tank | |
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Lecture 7 | Work done to empty a tank | 00:18:30 Duration |
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Lecture 8 | Work done by a variable force | |
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Lecture 9 | Work done by a variable force | 00:04:09 Duration |
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Lecture 10 | BONUS! Extra practice problems. |
Section 22 : Applications of Integrals - Physics
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Lecture 1 | Introduction to physics | |
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Lecture 2 | Moments and center of mass of the system | |
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Lecture 3 | Moments of the system | 00:04:25 Duration |
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Lecture 4 | Moments of the system, x-axis | 00:02:55 Duration |
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Lecture 5 | Center of mass of the system | 00:02:25 Duration |
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Lecture 6 | Center of mass of the system, x-axis | 00:03:16 Duration |
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Lecture 7 | Hydrostatic pressure and force | |
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Lecture 8 | Hydrostatic pressure | 00:04:57 Duration |
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Lecture 9 | Hydrostatic force | 00:10:19 Duration |
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Lecture 10 | Vertical motion | |
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Lecture 11 | Vertical motion | 00:09:50 Duration |
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Lecture 12 | Rectilinear motion | |
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Lecture 13 | Rectilinear motion | 00:05:39 Duration |
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Lecture 14 | BONUS! Extra practice problems |
Section 23 : Applications of Integrals - Geometry
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Lecture 1 | Introduction to geometry | |
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Lecture 2 | Centroids of plane regions | |
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Lecture 3 | Centroids of plane regions | 00:08:39 Duration |
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Lecture 4 | Centroids of plane regions using simpson's | 00:13:26 Duration |
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Lecture 5 | Area of the triangle with the given vertices. | 00:11:36 Duration |
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Lecture 6 | BONUS! Extra practice problems. |
Section 24 : Applications of Integrals - Economics
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Lecture 1 | Introduction to economics | |
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Lecture 2 | Present and future value | |
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Lecture 3 | Single deposit, compounded n times, future | 00:04:41 Duration |
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Lecture 4 | Single deposit, compounded n times, present | 00:10:39 Duration |
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Lecture 5 | Single deposit, compounded continuously, | 00:02:19 Duration |
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Lecture 6 | Single deposit, compounded continuously, | |
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Lecture 7 | Income stream, compounded continuously, | 00:06:17 Duration |
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Lecture 8 | Income stream, compounded continuously, | 00:03:37 Duration |
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Lecture 9 | Consumer and producer surplus | |
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Lecture 10 | Consumer and producer surplus | 00:07:11 Duration |
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Lecture 11 | BONUS! Extra practice problems |
Section 25 : Applications of Integrals - Probability
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Lecture 1 | Introduction to probability | |
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Lecture 2 | Probability density | |
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Lecture 3 | Probability density | 00:06:46 Duration |
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Lecture 4 | BONUS! Extra practice problems. |
Section 26 : Applications of Integrals - Biology
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Lecture 1 | Introduction to biology | |
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Lecture 2 | Cardiac output | 00:08:29 Duration |
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Lecture 3 | Cardiac output using simpson's rule | 00:07:51 Duration |
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Lecture 4 | Poiseuille's law | 00:02:26 Duration |
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Lecture 5 | Theorem of pappus | |
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Lecture 6 | Theorem of pappus | 00:12:24 Duration |
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Lecture 7 | BONUS! Extra practice problems |
Section 27 : Polar & Parametric - Parametric curves
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Lecture 1 | Introduction to parametric curves | |
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Lecture 2 | Eliminating the parameter | |
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Lecture 3 | Eliminating the parameter | 00:07:07 Duration |
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Lecture 4 | Derivative of a parametric curve | |
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Lecture 5 | Derivative of a parametric curve | 00:02:59 Duration |
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Lecture 6 | Second derivative of a parametric curve | |
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Lecture 7 | Second derivative of a parametric curve | 00:03:53 Duration |
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Lecture 8 | Sketching parametric curves by plotting point | |
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Lecture 9 | Sketching parametric curves by plotting point | |
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Lecture 10 | BONUS! Extra practice problems |
Section 28 : Polar & Parametric - Calculus with parametric curves
Section 29 : Polar & Parametric - Polar curves
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Lecture 1 | Introduction to polar curves | |
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Lecture 2 | Converting to polar coordinates | |
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Lecture 3 | Converting to polar coordinates | 00:04:36 Duration |
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Lecture 4 | Converting rectangular equations | |
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Lecture 5 | Converting rectangular equations | 00:03:39 Duration |
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Lecture 6 | Converting polar equations | |
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Lecture 7 | Converting polar equations | 00:02:57 Duration |
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Lecture 8 | Distance between polar points | |
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Lecture 9 | Distance between polar points | 00:08:57 Duration |
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Lecture 10 | Sketching polar curves | |
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Lecture 11 | Sketching polar curves | 00:10:41 Duration |
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Lecture 12 | Sketching polar curves from cartesian curves. | 00:06:11 Duration |
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Lecture 13 | BONUS! Extra practice problems. |
Section 30 : Polar & Parametric - Calculus with polar curves
Section 31 : Sequences & Series - Sequences
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Lecture 1 | Introduction to sequences | |
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Lecture 2 | Sequences vs. series | |
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Lecture 3 | Listing the first terms | 00:02:52 Duration |
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Lecture 4 | Calculating the first terms | 00:03:36 Duration |
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Lecture 5 | Formula for the general term | |
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Lecture 6 | Formula for the general term | 00:06:27 Duration |
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Lecture 7 | Convergence of a sequence | |
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Lecture 8 | Convergence of a sequence | 00:07:46 Duration |
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Lecture 9 | Limit of a convergent sequence | |
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Lecture 10 | Limit of a convergent sequence | 00:05:03 Duration |
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Lecture 11 | Increasing, decreasing, and not monotonic | |
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Lecture 12 | Increasing, decreasing, and not monotonic | 00:11:33 Duration |
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Lecture 13 | Bounded sequences | |
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Lecture 14 | Bounded sequences | 00:12:12 Duration |
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Lecture 15 | BONUS! Extra practice problems. |
Section 32 : Sequences & Series - Partial sums
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Lecture 1 | Introduction to partial sums | |
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Lecture 2 | Calculating the first terms of a sequence of | 00:05:01 Duration |
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Lecture 3 | Sum of the sequence of partial sums | |
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Lecture 4 | Sum of the sequence of partial sums | 00:04:42 Duration |
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Lecture 5 | BONUS! Extra practice problems. |
Section 33 : Sequences & Series - Geometric series
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Lecture 1 | Introduction to geometric series | |
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Lecture 2 | Geometric series test | |
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Lecture 3 | Geometric series test | 00:11:39 Duration |
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Lecture 4 | Sum of the geometric series | |
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Lecture 5 | Sum of the geometric series | 00:10:15 Duration |
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Lecture 6 | Values for which the series converges | 00:05:52 Duration |
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Lecture 7 | Geometric series for repeating decimals | |
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Lecture 8 | Geometric series for repeating decimals | 00:08:38 Duration |
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Lecture 9 | BONUS! Extra practice problems. |
Section 34 : Sequences & Series - Telescoping series
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Lecture 1 | Introduction to telescoping series | |
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Lecture 2 | Convergence of a telescoping series | |
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Lecture 3 | Convergence of a telescoping series | 00:06:49 Duration |
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Lecture 4 | Sum of a telescoping series | |
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Lecture 5 | Sum of a telescoping series | 00:09:00 Duration |
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Lecture 6 | BONUS! Extra practice problems |
Section 35 : Sequences & Series - Basic convergence tests
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Lecture 1 | Introduction to basic convergence tests | |
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Lecture 2 | Recognizing types of series | |
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Lecture 3 | Limit vs. sum of the series | |
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Lecture 4 | Limit vs. sum of the series | 00:05:05 Duration |
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Lecture 5 | Integral test | |
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Lecture 6 | Integral test | 00:11:15 Duration |
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Lecture 7 | p-series test | |
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Lecture 8 | p-series test | 00:03:02 Duration |
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Lecture 9 | nth term test | |
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Lecture 10 | nth term test | 00:08:53 Duration |
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Lecture 11 | BONUS! Extra practice problems |
Section 36 : Sequences & Series - Comparison tests
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Lecture 1 | Introduction to comparison tests | |
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Lecture 2 | Comparison test | |
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Lecture 3 | Comparison test | 00:10:33 Duration |
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Lecture 4 | Limit comparison test | |
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Lecture 5 | Limit comparison test | 00:05:55 Duration |
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Lecture 6 | Error or remainder of a series | |
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Lecture 7 | Error or remainder of a series | 00:11:57 Duration |
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Lecture 8 | BONUS! Extra practice problems. |
Section 37 : Sequences & Series - Ratio and root tests
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Lecture 1 | Introduction to ratio and root tests | |
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Lecture 2 | Ratio test | |
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Lecture 3 | Ratio test | 00:08:32 Duration |
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Lecture 4 | Ratio test with factorials | 00:10:55 Duration |
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Lecture 5 | Root test | |
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Lecture 6 | Root test | 00:04:30 Duration |
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Lecture 7 | Absolute and conditional convergence | |
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Lecture 8 | Absolute and conditional convergence | 00:13:44 Duration |
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Lecture 9 | BONUS! Extra practice problems. |
Section 38 : Sequences & Series - Alternating series test
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Lecture 1 | Introduction to alternating series test | |
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Lecture 2 | Alternating series test | |
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Lecture 3 | Alternating series test | 00:13:37 Duration |
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Lecture 4 | Alternating series estimation theorem | |
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Lecture 5 | Alternating series estimation theorem | 00:13:06 Duration |
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Lecture 6 | BONUS! Extra practice problems. |
Section 39 : Sequences & Series - Power series
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Lecture 1 | Introduction to power series | |
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Lecture 2 | Power series representation | |
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Lecture 3 | Power series representation | 00:19:55 Duration |
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Lecture 4 | Power series multiplication | |
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Lecture 5 | Power series multiplication | 00:06:52 Duration |
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Lecture 6 | Power series division | |
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Lecture 7 | Power series division | 00:05:14 Duration |
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Lecture 8 | Power series differentiation | |
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Lecture 9 | Power series differentiation | 00:16:32 Duration |
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Lecture 10 | Radius and interval of convergence | |
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Lecture 11 | Radius of convergence | 00:09:30 Duration |
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Lecture 12 | Interval of convergence | 00:16:36 Duration |
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Lecture 13 | Estimating definite integrals | |
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Lecture 14 | Estimating definite integrals | 00:11:16 Duration |
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Lecture 15 | Estimating indefinite integrals | |
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Lecture 16 | Estimating indefinite integrals | 00:12:03 Duration |
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Lecture 17 | Binomial series | |
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Lecture 18 | Binomial series | 00:27:20 Duration |
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Lecture 19 | BONUS! Extra practice problems. |
Section 40 : Sequences & Series - Taylor series
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Lecture 1 | Introduction to Taylor series | |
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Lecture 2 | Taylor series | |
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Lecture 3 | Taylor series | 00:08:00 Duration |
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Lecture 4 | Radius and interval of convergence of a Taylor ser | |
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Lecture 5 | Radius and interval of convergence of a Taylo | 00:20:44 Duration |
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Lecture 6 | Taylor's inequality | |
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Lecture 7 | Taylor's inequality | 00:12:06 Duration |
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Lecture 8 | BONUS! Extra practice problems. |
Section 41 : Sequences & Series - Maclaurin series
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Lecture 1 | Introduction to Maclaurin series | |
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Lecture 2 | Maclaurin series | |
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Lecture 3 | Maclaurin series.mp4 | 00:09:00 Duration |
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Lecture 4 | Sum of the Maclaurin series | |
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Lecture 5 | Sum of the Maclaurin series.mp4 | 00:06:08 Duration |
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Lecture 6 | Radius and interval of convergence of a Maclaurin | |
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Lecture 7 | Radius and interval of convergence of a Maclaurin | 00:09:34 Duration |
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Lecture 8 | Indefinite integral as an infinite series.mp4 | 00:08:01 Duration |
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Lecture 9 | Maclaurin series to estimate an indefinite integra | 00:09:39 Duration |
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Lecture 10 | Maclaurin series to estimate a definite integral.m | 00:07:18 Duration |
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Lecture 11 | Maclaurin series to evaluate a limit.mp4 | 00:05:39 Duration |
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Lecture 12 | BONUS! Extra practice problems. |
Section 42 : inal exam and wrap-up
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Lecture 1 | Practice final exam #1 | |
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Lecture 2 | Practice final exam #2 | |
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Lecture 3 | Calculus 2 final exam | |
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Lecture 4 | Wrap-up | 00:00:25 Duration |