Calculus 2 - Full College Course
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Date: 2022-03-14
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Comments and reviews: 8
The
- (0:00:00) Area Between Curves-
- (0:11:11) Volumes of Solids of Revolution-
- (0:21:33) Volumes Using Cross-Sections-
- (0:31:34) Arclength-
- (0:39:50) Work as an Integral-
- (0:51:30) Average Value of a Function-
- (0:59:05) Proof of the Mean Value Theorem for Integrals-
- (1:04:55) Integration by Parts-
- (1:13:03) Trig Identities-
- (1:25:01) Proof of the Angle Sum Formulas-
- (1:29:37) Integrals Involving Odd Powers of Sine and Cosine-
- (1:36:21) Integrals Involving Even Powers of Sine and Cosine-
- (1:44:59) Special Trig Integrals-
- (1:47:36) Integration Using Trig Substitution-
- (1:56:21) Integrals of Rational Functions-
- (2:03:59) Improper Integrals - Type 1-
- (2:10:13) Improper Integrals - Type 2-
- (2:14:20) The Comparison Theorem for Integrals-
- (2:19:43) Sequences - Definitions and Notation-
- (2:31:05) Series Definitions-
- (2:39:41) Sequences - More Definitions-
- (2:46:06) Monotonic and Bounded Sequences Extra-
- (2:49:46) L'Hospital's Rule-
- (2:57:02) L'Hospital's Rule on Other Indeterminate Forms-
- (3:06:48) Convergence of Sequences-
- (3:30:38) Geometric Series-
- (3:43:32) The Integral Test-
- (3:56:48) Comparison Test for Series-
- (4:03:29) The Limit Comparison Test-
- (4:09:24) Proof of the Limit Comparison Test-
- (4:16:00) Absolute Convergence-
- (4:25:03) The Ratio Test-
- (4:30:22) Proof of the Ratio Test-
- (4:39:34) Series Convergence Test Strategy-
- (4:50:26) Taylor Series Introduction-
- (5:02:28) Power Series-
- (5:05:42) Convergence of Power Series-
- (5:21:07) Power Series Interval of Convergence Example-
- (5:30:46) Proofs of Facts about Convergence of Power Series-
- (5:36:19) Power Series as Functions-
- (5:43:36) Representing Functions with Power Series-
- (5:52:07) Using Taylor Series to find Sums of Series-
- (6:02:18) Taylor Series Theory and Remainder-
- (6:15:38) Parametric Equations-
- (6:27:06) Slopes of Parametric Curves-
- (6:32:47) Area under a Parametric Curve-
- (6:38:07) Arclength of Parametric Curves-
- (6:45:20) Polar Coordinates
reply
- (0:00:00) Area Between Curves-
- (0:11:11) Volumes of Solids of Revolution-
- (0:21:33) Volumes Using Cross-Sections-
- (0:31:34) Arclength-
- (0:39:50) Work as an Integral-
- (0:51:30) Average Value of a Function-
- (0:59:05) Proof of the Mean Value Theorem for Integrals-
- (1:04:55) Integration by Parts-
- (1:13:03) Trig Identities-
- (1:25:01) Proof of the Angle Sum Formulas-
- (1:29:37) Integrals Involving Odd Powers of Sine and Cosine-
- (1:36:21) Integrals Involving Even Powers of Sine and Cosine-
- (1:44:59) Special Trig Integrals-
- (1:47:36) Integration Using Trig Substitution-
- (1:56:21) Integrals of Rational Functions-
- (2:03:59) Improper Integrals - Type 1-
- (2:10:13) Improper Integrals - Type 2-
- (2:14:20) The Comparison Theorem for Integrals-
- (2:19:43) Sequences - Definitions and Notation-
- (2:31:05) Series Definitions-
- (2:39:41) Sequences - More Definitions-
- (2:46:06) Monotonic and Bounded Sequences Extra-
- (2:49:46) L'Hospital's Rule-
- (2:57:02) L'Hospital's Rule on Other Indeterminate Forms-
- (3:06:48) Convergence of Sequences-
- (3:30:38) Geometric Series-
- (3:43:32) The Integral Test-
- (3:56:48) Comparison Test for Series-
- (4:03:29) The Limit Comparison Test-
- (4:09:24) Proof of the Limit Comparison Test-
- (4:16:00) Absolute Convergence-
- (4:25:03) The Ratio Test-
- (4:30:22) Proof of the Ratio Test-
- (4:39:34) Series Convergence Test Strategy-
- (4:50:26) Taylor Series Introduction-
- (5:02:28) Power Series-
- (5:05:42) Convergence of Power Series-
- (5:21:07) Power Series Interval of Convergence Example-
- (5:30:46) Proofs of Facts about Convergence of Power Series-
- (5:36:19) Power Series as Functions-
- (5:43:36) Representing Functions with Power Series-
- (5:52:07) Using Taylor Series to find Sums of Series-
- (6:02:18) Taylor Series Theory and Remainder-
- (6:15:38) Parametric Equations-
- (6:27:06) Slopes of Parametric Curves-
- (6:32:47) Area under a Parametric Curve-
- (6:38:07) Arclength of Parametric Curves-
- (6:45:20) Polar Coordinates
reply
trystan
the fact that im in 7th grade and im watching this i probably wont understand cause im not that smart and i dont know what calculus is so can someone tell me what calculus is but all i know is that its really complicated math
reply
the fact that im in 7th grade and im watching this i probably wont understand cause im not that smart and i dont know what calculus is so can someone tell me what calculus is but all i know is that its really complicated math
reply
Adian
I failed last semester, and I feel like the professor I have this semester doesn't teach too well. It was the only option I had this time around so I'm thinking of just watching this instead.
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I failed last semester, and I feel like the professor I have this semester doesn't teach too well. It was the only option I had this time around so I'm thinking of just watching this instead.
reply
Daniel
Imagine how good I would be in literally everything by now if instead of overwhelming myself in college with professors who cant teach I just took a year off and studied by myself
reply
Imagine how good I would be in literally everything by now if instead of overwhelming myself in college with professors who cant teach I just took a year off and studied by myself
reply
Vivek
i am pretty sure if you guys collaborate with Khan Acdemy,you could make a video like:learn 1st to 12th grade math in 200 hours with practise material and stuff.
reply
i am pretty sure if you guys collaborate with Khan Acdemy,you could make a video like:learn 1st to 12th grade math in 200 hours with practise material and stuff.
reply
Jerry
Hi!-
Really enjoyed this review course(full course) as I did the previous one (cal 1). -
Will there be one for vector calculus in the future (cal 3)?
reply
Hi!-
Really enjoyed this review course(full course) as I did the previous one (cal 1). -
Will there be one for vector calculus in the future (cal 3)?
reply
Colony
The chapter sequence of this video Calculus II as well as Calculus I has a few being flipped around that makes difficulties to understand
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The chapter sequence of this video Calculus II as well as Calculus I has a few being flipped around that makes difficulties to understand
reply
Niko
Thanks for making these videos .... Put all graduation topics Maths like
Integral , calculus, real analysis ,vector calculus so on,.....
reply
Thanks for making these videos .... Put all graduation topics Maths like
Integral , calculus, real analysis ,vector calculus so on,.....
reply
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