Proof and Problem Solving - Sets Example 01

preview_player
Показать описание

Given a set written using an elementhood test, we explicitly list all elements of the set between braces, {}. Several different examples are provided.

  1. Adam Panagos
  2. Elementhood Test
  3. examples of sets and elements
  4. Sets
  5. Problem Solving (Media Genre)
  6. Set Elements
Рекомендации по теме
How To Figure 0:09:00

How To Figure Out Math Proofs On Your Own

Proof and Problem 0:06:35

Proof and Problem Solving - Quantifiers Example 03

The Simplest Math 0:22:09

The Simplest Math Problem No One Can Solve - Collatz Conjecture

Proof and Problem 0:06:48

Proof and Problem Solving - Quantifiers Example 01

Proof and Problem 0:07:34

Proof and Problem Solving - Truth Table Example 01

Proof and Problem 0:04:41

Proof and Problem Solving - Logical Expression Simplification Example 01

Proof and Problem 0:06:20

Proof and Problem Solving - Sets Example 02

Proof and Problem 0:07:20

Proof and Problem Solving - Induction Example 01

NPTEL Problem Solving 0:01:26

NPTEL Problem Solving through Programming in C ASSIGNMENT 11 ANSWERS 2024 July Week 11 Quiz Solution

Proof and Problem 0:03:48

Proof and Problem Solving - Relations Example 03

Proof and Problem 0:07:07

Proof and Problem Solving - Sets Example 01

Proof and Problem 0:06:25

Proof and Problem Solving - Functions Example 01

Proof by Contradiction 0:09:00

Proof by Contradiction | Method & First Example

Proof and Problem 0:06:43

Proof and Problem Solving - More Sets Example 02

Proof and Problem 0:04:46

Proof and Problem Solving - Logical Expression Simplification Example 03

Pythagoras Would Be 0:13:57

Pythagoras Would Be Proud: High School Students' New Proof of the Pythagorean Theorem [TRIGONOM...

Proof and Problem 0:08:09

Proof and Problem Solving - Sets Example 05

Proof and Problem 0:04:10

Proof and Problem Solving - Direct Proof Example 01

Proof and Problem 0:06:14

Proof and Problem Solving - Contradiction Proof Example 02

Proof by Mathematical 0:07:32

Proof by Mathematical Induction - How to do a Mathematical Induction Proof ( Example 1 )

Proof and Problem 0:03:52

Proof and Problem Solving - Direct Proof Example 03

Proof and Problem 0:03:58

Proof and Problem Solving - Functions Example 02

Proof and Problem 0:05:31

Proof and Problem Solving - Induction Example 02

Proof and Problem 0:04:53

Proof and Problem Solving - Logical Expression Simplification Example 02

Комментарии
Автор

Hi Adam, thanks for the videos, they're really helping me get to grips with this topic. Please would you explain why your last example does not go to infinity into the negative numbers, so that x is an element of {..., -2, -1, 0, 1, 2}? It seems that if I follow the rules with x = -3, it follows the rules of 4 * -3 = -12 which is less than or equal to 8. Cheers

jeremyharris
Автор

Hello, at 0:56, you say that 0 is an element of natural numbers, which is not correct. N is a subset of W (Whole nos) that contain 0 too. But N={1, 2, 3...} and not W={0, 1, 2, 3...}.

cranexe