Instructional Video13:10
PBS

Solving the Wolverine Problem with Graph Coloring

12th - Higher Ed
At one time, Wolverine served on four different superhero teams. How did he do it? He may have used graph coloring.
Instructional Video10:03
PBS

Instant Insanity Puzzle

12th - Higher Ed
Imagine you have four cubes, whose faces are colored red, blue, yellow, and green. Can you stack these cubes so that each color appears exactly once on each of the four sides of the stack?
Instructional Video12:04
PBS

The Secrets of Feynman Diagrams

12th - Higher Ed
Unlock the secrets of Feynman Diagrams. Part 5 in our Quantum Field Theory series.
Instructional Video17:23
3Blue1Brown

Rediscovering Euler's formula with a mug (not that Euler's formula) - Part 4 of 4

12th - Higher Ed
A classic puzzle in graph theory, the "Utilities problem", a description of why it is unsolvable on a plane, and how it becomes solvable on surfaces with a different topology.
Instructional Video19:36
3Blue1Brown

Science YouTubers attempting a graph theory puzzle

12th - Higher Ed
A classic puzzle in graph theory, the "Utilities problem", a description of why it is unsolvable on a plane, and how it becomes solvable on surfaces with a different topology.
Instructional Video12:04
PBS

Network Mathematics and Rival Factions | Infinite Series

12th - Higher Ed
The theory of social networks allows us to mathematically model and analyze the relationships between governments, organizations and even the rival factions warring on Game of Thrones.
Instructional Video7:26
3Blue1Brown

Euler's Formula and Graph Duality - Part 2 of 4

12th - Higher Ed
A very clever proof of Euler's characteristic formula using spanning trees.
Instructional Video7:27
3Blue1Brown

Euler's Formula and Graph Duality

12th - Higher Ed
A very clever proof of Euler's characteristic formula using spanning trees.
Instructional Video5:08
TED-Ed

The unexpected math of origami | Evan Zodl

Pre-K - Higher Ed
Origami, which literally translates to "folding paper," is a Japanese practice dating back to at least the 17th century. In origami, a single, traditionally square sheet of paper can be transformed into almost any shape, purely by...
Instructional Video2:17
Curated Video

Cubist Art

6th - 12th
How Cubist artists used geometry to represent a form in its purest way using geometric shapes such as the cone, cylinder and sphere. Maths - Shape A Twig Math Film. Reinforce and extend the learning required by the curriculum. Twig’s...
Instructional Video3:16
Curated Video

Cartesian Coordinates

6th - 12th
What do mathematicians imagine a space with four dimensions would look like? Discover the coordinates that are used to describe space, and how these extend to the 4th dimension. Maths - Space A Twig Math Film. Reinforce and extend the...
Instructional Video3:09
Curated Video

Polyhedra: Platonic Solids

6th - 12th
A special set of symmetrical solid shapes that were once thought to be the building blocks of the Universe – what are the characteristics of the Platonic Solids? Includes summing of interior angles. Maths - Shape A Twig Math Film....
Instructional Video3:31
Curated Video

The Seven Bridges of Konigsberg

6th - 12th
An early precursor to topology, this problem asks, 'is it possible to cross each of the town's bridges exactly once?' and led to the development of Eulerian paths. Maths - Shape A Twig Math Film. Reinforce and extend the learning...
Instructional Video2:32
Curated Video

Degrees of Separation: Erdős

6th - 12th
Paul Erdős is the most published mathematician ever. To such an extent that now everyone in the world has an assigned 'Erdős number', showing the degrees of separation between their work and his! Maths - History Of Maths A Twig Math...
Instructional Video2:31
Curated Video

Solving an Equation of Second Degree in One Unknown Graphically and Algebraically: Solving Quadratic Equations Graphically

K - 8th
By the end of this learning object, the student will be able to: Define the parabola and its equation and its solution graphically. Discuss the mathematical shapes in the real life.
Instructional Video5:34
Curated Video

Data Science Model Deployments and Cloud Computing on GCP - Lab - Reusing Configuration Files for Pipeline Execution and Training

Higher Ed
In this lab video, you will be reusing configuration files for pipeline execution and training. This clip is from the chapter "Vertex AI - Machine Learning Framework" of the series "Data Science Model Deployments and Cloud Computing on...
Instructional Video2:38
Curated Video

Finding the Volume of a Cuboid

3rd - Higher Ed
This video will show you how to find the volume of a cuboid. Practice questions and answers are at the end of the video.
Instructional Video2:28
Curated Video

3D Shapes Explained

3rd - Higher Ed
This video provides an introduction lesson to 3D shapes. We go through the names of some common 3D shapes and the properties of 3D shapes. Practice questions and answers are at the end of the video.
Instructional Video11:33
Curated Video

Vertical, Complementary and Supplementary Angles

9th - 12th
In this math video we will identify and use facts about vertical, complementary & supplementary angles to solve problems. We will review the definition of an angle. We will draw an angle from two rays and a vertex. We will draw...
Instructional Video6:11
Curated Video

Mastering Translations in Geometry: A Step-by-Step Guide for Beginners

9th - Higher Ed
This video explains the concept of translation in mathematics using the analogy of an ice skater gliding across the ice. It demonstrates two methods for translating figures on a coordinate plane, emphasizing the importance of maintaining...
Instructional Video4:22
Curated Video

The Four Transformations in Math

3rd - Higher Ed
This video explains how to understand the four transformations in maths: translation, rotation, reflection, and enlargement. Two sets of practice questions are provided at the end of the video: performing and describing transformations.
Instructional Video1:51
Curated Video

Semi-Regular Tessellations Explained

3rd - Higher Ed
This short video explains how to identify semi-regular tessellations and how to describe them. Semi regular tessellations are tiling patterns made up of two or more regular polygons. Practice questions are at the end of the video.
Instructional Video6:05
Curated Video

Three-Dimensional Shapes

K - 8th
Mr. Addit reviews two-dimensional plane shapes and introduces three-dimensional shapes and discusses their attributes.
Instructional Video5:40
Curated Video

Polygons and Quadrilaterals

K - 8th
Mr. Addit provides an introduction to polygons and quadrilaterals, and tells how polygons and quadrilaterals can be found in the environment.