Advanced Math with Intuition

[Uchicago-Math-132]Computing Integrals(part 1: Power Rule- an excruciatingly slow walkthrough)
13:08
[Uchicago-Math-132]Computing Integrals(part 1: Power Rule- an excruciatingly slow walkthrough)
Uchicago-Math-132 FTC (p6) - A geometric proof of the First Fundamental Theorem of Calculus
12:51
Uchicago-Math-132 FTC (p6) - A geometric proof of the First Fundamental Theorem of Calculus
Uchicago-Math-132 FTC(p5) Definite Integrals and Riemann Sums
10:28
Uchicago-Math-132 FTC(p5) Definite Integrals and Riemann Sums
Uchicago-Math-132-FTC(p4-updated) Intuitive Proof of Second Fundamental Theorem of Calculus
17:04
Uchicago-Math-132-FTC(p4-updated) Intuitive Proof of Second Fundamental Theorem of Calculus
Uchicago-Math132- FTC (p3) Intuition for Indefinite Integrals and Antiderivatives
11:32
Uchicago-Math132- FTC (p3) Intuition for Indefinite Integrals and Antiderivatives
Uchicago-Math-132-58- Fundamental Theorems of Calculus (part 2: Derivatives)
10:10
Uchicago-Math-132-58- Fundamental Theorems of Calculus (part 2: Derivatives)
Uchicago-Math-132-58- Fundamental Theorems of Calculus (part 1: Slope vs. Average Velocity)
5:28
Uchicago-Math-132-58- Fundamental Theorems of Calculus (part 1: Slope vs. Average Velocity)
Uchicago-Math-132-58 Fundamental Theorems of Calculus (Part 0: Set-up)
3:32
Uchicago-Math-132-58 Fundamental Theorems of Calculus (Part 0: Set-up)
Uchicago-Math-132-58 Overview of the rest of Chapter 5
3:31
Uchicago-Math-132-58 Overview of the rest of Chapter 5
Uchicago-Math-132-58 Quick Review of Indefinite Integrals and Antiderivatives
4:42
Uchicago-Math-132-58 Quick Review of Indefinite Integrals and Antiderivatives
[Uchicago Lab PCIC] Trig Review 3- What is arcsin(sin(7 pi over 5))
2:30
[Uchicago Lab PCIC] Trig Review 3- What is arcsin(sin(7 pi over 5))
[Uchicago Lab PCIC] Trig Review 2- What is arccos(sin(7 pi over 6))
6:18
[Uchicago Lab PCIC] Trig Review 2- What is arccos(sin(7 pi over 6))
[Uchicago Lab- PCIC] Review 1 - What is arcsin(sin(7pi over 6))
14:15
[Uchicago Lab- PCIC] Review 1 - What is arcsin(sin(7pi over 6))
[Uchicago Math131-58] Motivation for Limits. Solving Equations and Inequalities Graphically.
10:29
[Uchicago Math131-58] Motivation for Limits. Solving Equations and Inequalities Graphically.
Group Cohomology [Part 11] Corestriction Map
6:26
Group Cohomology [Part 11] Corestriction Map
Group Cohomology [Part 10] Restriction Maps
5:01
Group Cohomology [Part 10] Restriction Maps
Group Cohomology [Part 6] Some examples of Ext groups
9:55
Group Cohomology [Part 6] Some examples of Ext groups
Group Cohomology [Part 5] Definition of Group Cohomology and Ext Functor
6:55
Group Cohomology [Part 5] Definition of Group Cohomology and Ext Functor
Group Cohomology [Part 4] Projective Resolution and Derived Functors of Contravariant Functors
7:24
Group Cohomology [Part 4] Projective Resolution and Derived Functors of Contravariant Functors
Group Cohomology [Part 3] Injective Object and Injective Resolution
8:31
Group Cohomology [Part 3] Injective Object and Injective Resolution
Group Cohomology [Part 2] Right Derived Functor
4:33
Group Cohomology [Part 2] Right Derived Functor
Group Cohomology [Part 1] Introduction
4:38
Group Cohomology [Part 1] Introduction
Maximal subfields of Central Division Algebras [Part 1] Introduction
4:53
Maximal subfields of Central Division Algebras [Part 1] Introduction
[Cohomology and Brauer Group] 1. Factor Sets- precursors of cocycles
8:05
[Cohomology and Brauer Group] 1. Factor Sets- precursors of cocycles
Skolem Noether
10:16
Skolem Noether
[Resultant] Part 5. Proof of Bezout’s Theorem
10:36
[Resultant] Part 5. Proof of Bezout’s Theorem
[Resultant] Part 4. Bezout’s theorem- Introduction
5:26
[Resultant] Part 4. Bezout’s theorem- Introduction
[Resultant] Part 3. Eliminating variables and Finding Implicit Equation
5:36
[Resultant] Part 3. Eliminating variables and Finding Implicit Equation
[Resultant] Part 2. Understanding Resultant and Sylvester Matrix
9:33
[Resultant] Part 2. Understanding Resultant and Sylvester Matrix
[Resultant] Part 1. When do two polynomials have a common zero
4:21
[Resultant] Part 1. When do two polynomials have a common zero