Theorems about triangles | Elementary geometry

Maxwell's theorem (geometry)

Maxwell's theorem is the following statement about triangles in the plane. For a given triangle and a point not on the sides of that triangle construct a second triangle , such that the side is parallel to the line segment , the side is parallel to the line segment and the side is parallel to the line segment . Then the parallel to through , the parallel to through and the parallel to through intersect in a common point . The theorem is named after the physicist James Clerk Maxwell (1831–1879), who proved it in his work on , which are of importance in statics. (Wikipedia).

Maxwell's theorem (geometry)
Video thumbnail

Physics - E&M: Maxwell's Equations (30 of 30) Fundamental Form of Maxwell's Equation

Visit http://ilectureonline.com for more math and science lectures! In this video I will explain the fundamental form of Maxwell's equations.

From playlist PHYSICS 46 MAXWELL'S EQUATIONS

Video thumbnail

Maxwell's Equations: Gauss' Law Explained (ft. @Higgsinophysics ) | Physics for Beginners

Can YOU understand Gauss Law, which is the Maxwell Equation that prescribes how Electric Fields must behave? Hey everyone, I'm back with another video! This one was highly requested, as a follow-up to my first two Maxwell Equation videos. This, therefore, is the third video in the series

From playlist Maxwell's Equations EXPLAINED

Video thumbnail

Physics - E&M: Maxwell's Equations (1 of 30) What are the Maxwell equations? Introduction

Visit http://ilectureonline.com for more math and science lectures! In this video I will introduction to Maxwell's equations.

From playlist PHYSICS - ELECTRICITY AND MAGNETISM 3

Video thumbnail

Here's What Maxwell's Equations ACTUALLY Mean.

Offset your carbon footprint on Wren: https://www.wren.co/start/parthg The first 100 people who sign up will have 10 extra trees planted in their name! Maxwell's Equations are a set of 4 equations that describe how electric and magnetic fields behave within our universe, as well as how th

From playlist Maxwell's Equations EXPLAINED

Video thumbnail

Maxwell’s Equations Part 1: Gauss’s Law for the Electric Field

It's time to go a little deeper with our understanding of classical physics! From the very introductory conceptual tutorials on electricity and magnetism, we need to apply some more rigor and use advanced math that will help us really understand these topics. To start we will examine Maxwe

From playlist Classical Physics

Video thumbnail

Physics - E&M: Maxwell's Equations (9 of 30) Differential Form of Gauss' Law: 1

Visit http://ilectureonline.com for more math and science lectures! In this video I will explain Gauss' Law in differential form.

From playlist PHYSICS 46 MAXWELL'S EQUATIONS

Video thumbnail

The Search for a Theory of Everything – with Yang-Hui He

The search for a theory of everything spans centuries, from Kepler, Galileo and Newton, to Faraday and Maxwell, to Einstein, Bohr, Dirac, and C.N.Yang, to recent advances in superstring theory. Watch the Q&A: https://youtu.be/FB7aeEevo3g This event is in collaboration with the London Inst

From playlist Ri Talks

Video thumbnail

Physics - E&M: Maxwell's Equations (18 of 30) Differential Form of Gauss' Law: 10

Visit http://ilectureonline.com for more math and science lectures! In this video I will explain the differential form of Gauss' Law for magnetic field.

From playlist PHYSICS 46 MAXWELL'S EQUATIONS

Video thumbnail

There are 8 Maxwell Equations, Not 4.

Get the exclusive NordVPN deal here at https://nordvpn.com/parthg. It's risk-free with NordVPN's 30-day money-back guarantee! In this video, we're looking at how there are two sides to every Maxwell, equation, and therefore there are two ways of understanding each of Maxwell's equations.

From playlist Maxwell's Equations EXPLAINED

Video thumbnail

On the Boltzmann equation without angular cut-off - Robert Strain

Robert Strain University of Pennsylvania March 18, 2014 In this talk we will explain several results surrounding global stability problem for the Boltzmann equation 1872 with the physically important collision kernels derived by Maxwell 1867 for the full range of inverse power intermolecul

From playlist Mathematics

Video thumbnail

Michael Atiyah: Poincaré conjecture, Hodge conjecture, Yang-Mills, Navier-Stokes [2000]

Millennium Meeting These videos document the Institute's landmark Paris millennium event which took place on May 24-25, 2000, at the Collège de France. On this occasion, CMI unveiled the "Millennium Prize Problems," seven mathematical quandaries that have long resisted solution. The announ

From playlist Number Theory

Video thumbnail

Panorama of Mathematics: Felix Otto

Panorama of Mathematics To celebrate the tenth year of successful progression of our cluster of excellence we organized the conference "Panorama of Mathematics" from October 21-23, 2015. It outlined new trends, results, and challenges in mathematical sciences. Felix Otto: "A large-scale

From playlist Panorama of Mathematics

Video thumbnail

A new potential theory for the Maxwell equations - Leslie Greengard

Leslie Greengard New York University April 18, 2015 Existing formulations of Maxwell's equations encounter numerical difficulties in geometries with sub-wavelength features and/or non-trivial genus. We will describe a new system of boundary value problems for the electromagnetic vector an

From playlist Mathematics

Video thumbnail

Metamaterials and Topological Mechanics (Lecture - 01) by Tom Lubensky

Infosys-ICTS Chandrasekhar Lectures Metamaterials and Topological Mechanics Speaker: Tom Lubensky (University of Pennsylvania, Pennsylvania) Date: 24 June 2019, 16:00 to 18:00 Venue: Ramanujan lecture hall, ICTS campus Lecture 1 : Metamaterials and Topological Mechanics Date & Time

From playlist Infosys-ICTS Chandrasekhar Lectures

Video thumbnail

Lars Andersson - Geometry and analysis in black hole spacetimes (Part 3)

Black holes play a central role in general relativity and astrophysics. The problem of proving the dynamical stability of the Kerr black hole spacetime, which is describes a rotating black hole in vacuum, is one of the most important open problems in general relativity. Following a brief i

From playlist Ecole d'été 2014 - Analyse asymptotique en relativité générale

Video thumbnail

Sir Michael Atiyah, What is a Spinor ?

Sir Michael Atiyah, University of Edinburgh What is a Spinor?

From playlist Conférence en l'honneur de Jean-Pierre Bourguignon

Video thumbnail

LET THERE BE... Voltage? | Maxwell's Equation #2 Explained for Beginners

The second Maxwell Equation made simple! Hey you lot, I'm back with possibly my longest physics video yet - hopefully it's digestible haha! A lot of you enjoyed my previous video on one of Maxwell's Equations of Electromagnetism (check it out here: https://www.youtube.com/watch?v=0jW74lr

From playlist Maxwell's Equations EXPLAINED

Video thumbnail

Converting Maxwells Equations from Differential to Integral Form

In this video I show how to make use of Stokes and Divergence Theorem in order to convert between Differential and Integral form of Maxwell's equations. I also try to explain their connection to fluid dynamics, as well as motivation for each form.

From playlist Math/Derivation Videos

Video thumbnail

Sascha Husa (2) - Introduction to theory and numerics of partial differential equations

PROGRAM: NUMERICAL RELATIVITY DATES: Monday 10 Jun, 2013 - Friday 05 Jul, 2013 VENUE: ICTS-TIFR, IISc Campus, Bangalore DETAL Numerical relativity deals with solving Einstein's field equations using supercomputers. Numerical relativity is an essential tool for the accurate modeling of a wi

From playlist Numerical Relativity

Related pages

Daniel Pedoe