What in Mathematics?
Proofs
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51:33
35
- 1 Lec 1 | MIT 18.01 Single Variable Calculus, Fall 2007 51:33
- 2 Lec 2 | MIT 18.01 Single Variable Calculus, Fall 2007 52:47
- 3 Lec 3 | MIT 18.01 Single Variable Calculus, Fall 2007 49:55
- 4 Lec 4 | MIT 18.01 Single Variable Calculus, Fall 2007 46:03
- 5 Lec 5 | MIT 18.01 Single Variable Calculus, Fall 2007 49:01
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10:32
13
- 1 Proposition | Mathematical logic 10:32
- 2 Conjunction in proposition | Mathematical logic | Discrete mathematics 14:22
- 3 Disjunction | Proposition | Mathematical logic 5:31
- 4 Negation | Proposition | Mathematical logic 3:26
- 5 Truth table for compound statement | proposition truth table 15:28
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9:24
48
- 1 MA25C14|MA3354 |Discrete Mathematics| Propositional Logic|Propositional Logic Introduction in Tamil 9:24
- 2 MA25C14 | MA3354 | Discrete Mathematics | Propositional Logic | Construction of truth table in Tamil 17:57
- 3 MA25C14 | MA3354 | Discrete Mathematics | Propositional Logic | Construction of truth table in Tamil 22:57
- 4 MA25C14 | MA3354 | Discrete Mathematics | Propositional Logic | Construction of truth table in Tamil 11:59
- 5 MA25C14 | MA3354 | DM | Propositional Equivalences in Tamil | Tautology and Contradiction in Tamil 12:54
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20:07
30
- 1 Introduction to Mathematical Induction 20:07
- 2 Induction: Series & Algebraic Identities (1 of 4) 11:04
- 3 Induction: Series & Algebraic Identities (2 of 4) 6:38
- 4 Induction: Series & Algebraic Identities (3 of 4) 5:36
- 5 Induction: Divisibility Proofs (1 of 2) 6:15
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4:24
66
- 1 Real Analysis 1 | Introduction 4:24
- 2 Real Analysis 2 | Sequences and Limits 12:26
- 3 Real Analysis 3 | Bounded Sequences and Unique Limits 9:35
- 4 Real Analysis 4 | Theorem on Limits 6:53
- 5 Real Analysis 5 | Sandwich Theorem 8:19
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1:18:47
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- 1 Lecture 1: Predicates, Sets, and Proofs 1:18:47
- 2 Lecture 2: Contradiction and Induction 1:19:38
- 3 Lecture 3: Casework and Strong Induction 1:24:10
- 4 Lecture 4: State Machines 1:21:16
- 5 Lecture 5: Sums 1:22:21
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9:43
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- 1 Intro to Proofs – Introduction – part 1/3 9:43
- 2 Intro to Proofs – Introduction – Part 2/3 11:00
- 3 Intro to Proofs – Introduction – Part 3/3 9:09
- 4 Intro to Proofs – Number Systems 9:41
- 5 Intro to Proofs – Divisibility 11:10
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6:38
11
- 1 Derivative of cot(u) Explained Step by Step | Easy to Follow Proof (Tagalog) 6:38
- 2 Derivative of tan(u) Explained Step by Step | Easy to Follow Proof (Tagalog) 5:29
- 3 Proof Why the Derivative of sin is cos using the First Principle | Step-by-Step and Easy to Follow 12:15
- 4 Proof of the Sum Rule for Derivatives using the First Principle | Step-by-Step and Easy to Follow 7:54
- 5 Derivative | Why Does the Constant Multiple Work? | Step by Step Proof 5:25