Lemniscate constant

How an Equilibrium Constant varies with Temperature - Thermodynamics - Physical Chemistry

Deriving a quantitative relationship to show how an equilibrium constant varies with temperature and so showing were Le Chatelier's Principle comes from in this context. Along the way, the Gibbs-Helmholtz van't Hoff equations are derived and used. My video for deriving the thermodynamics

From playlist Introductory Thermodynamics

16 Equilibrium Constants

Senior Chemistry lesson on reaction kinetics and what the equilibrium constant represents and how to calculate.

From playlist Chemistry

Physics - Thermodynamics 2: Ch 32.1 Def. and Terms (9 of 23) What is the Gas Constant?

Visit http://ilectureonline.com for more math and science lectures! In this video I will give and explain what is the gas constant and how it was determined. Next video in this series can be seen at: https://youtu.be/8N8TN0L5xiQ

From playlist PHYSICS 32.1 THERMODYNAMICS 2 BASIC TERMS

Module 3 1

From playlist Courses and Series

Module 4 1

From playlist Courses and Series

General Chemistry: Lec. 16. Equilibrium Constants: Temperature and Pressure

For more information and access to courses, lectures, and teaching material, please visit the official UC Irvine OpenCourseWare website at: http://www.ocw.uci.edu

From playlist Chemistry 1B: General Chemistry

The Constant of Integration is ALWAYS Zero

Please Subscribe here, thank you!!! https://goo.gl/JQ8Nys The Constant of Integration is ALWAYS Zero

From playlist Math Magic

Some minimal submanifolds generalizing the Clifford torus -Jaigyoung Choe

Workshop on Mean Curvature and Regularity Topic: Some minimal submanifolds generalizing the Clifford torus Speaker: Jaigyoung Choe Affiliation: KIAS Date: November 5, 2018 For more video please visit http://video.ias.edu

From playlist Workshop on Mean Curvature and Regularity

Curves we (mostly) don't learn in high school (and applications)

Get free access to over 2500 documentaries on CuriosityStream: http://go.thoughtleaders.io/1622820200203 (use promo code "zachstar" at sign up) STEMerch Store: https://stemerch.com/ Support the Channel: https://www.patreon.com/zachstar PayPal(one time donation): https://www.paypal.me/ZachS

From playlist Applied Math

PreCalculus - Polar Coordinates (21 of 35) Graphing Polar Epns: r^2=(2^2)[sin2(theta)], Lemniscate

Visit http://ilectureonline.com for more math and science lectures! In this video I will graph polar equation r^2=(2^2)[sin2(theta)], the lemniscate. Next video in the polar coordinates series can be seen at: http://youtu.be/lbdYN9S9aPs

From playlist Michel van Biezen: PRECALCULUS 10 - POLAR COORDINATES

Curves in Modern Times | Algebraic Calculus One | Wild Egg

This video introduces some key objects, and also challenges, when we move beyond the Greek tradition to the more modern view of "curves". This rests crucially on the development of analytic geometry, or Cartesian coordinates, by Fermat and Descartes in the 17th century. They, along with Jo

From playlist Algebraic Calculus One from Wild Egg

Graphing Polar Equations, Test for Symmetry & 4 Examples Corrected

This lesson first starts with how to test for symmetry in a polar graph. Symmetry to the Polar Axis at 1:34 Symmetry to the line Theta=pi/2 at 8:13 Symmetry to the Pole at 10:38 Special Types of Graphs Circles at 13:13 Limacons at 16:16 I explain how to recognize

From playlist PreCalculus

PreCalculus - Polar Coordinates (20 of 35) Graphing Polar Eqns: r^2=(2^2)[cos2(theta)], Lemniscate

Visit http://ilectureonline.com for more math and science lectures! In this video I will graph polar equation r^2=(2^2)[cos2(theta)], the lemniscate. Next video in the polar coordinates series can be seen at: http://youtu.be/WzlQjURlikE

From playlist Michel van Biezen: PRECALCULUS 10 - POLAR COORDINATES

Newton's method and algebraic curves | Real numbers and limits Math Foundations 86 | N J Wildberger

Newton's method can be extended to meets of algebraic curves. We show how, using the examples of the Fermat curve and the Lemniscate of Bernoulli. We start by finding the Taylor expansions of the associated polynomials (polynumbers) at a fixed point (r,s) in the plane. The first tangents

From playlist Math Foundations

What is Einstein's cosmological constant?

Einstein's cosmological constant resulted from a prejudice regarding how the universe should behave. Brian Greene explains why the great physicist edited his equations to include it. Subscribe to our YouTube Channel for all the latest from World Science U. Visit our Website: http://www.w

From playlist Science Unplugged: General Relativity

Nicholas Katz: Life Over Finite Fields

Abstract: We will discuss some of Deligne's work and its diophantine applications. This lecture was given at The University of Oslo, May 22, 2013 and was part of the Abel Prize Lectures in connection with the Abel Prize Week celebrations. Program for the Abel Lectures 2013 1."Hidden s

From playlist Abel Lectures

Physics - Mechanics: Torsion (2 of 14) What is Torsional Constant?

Visit http://ilectureonline.com for more math and science lectures! In this video I will explain what is torsional constant or the “second momentum of area”. Next video in this series can be found at: https://youtu.be/Mr29GDA0jLE

From playlist PHYSICS 16.6 TORSION

The differential calculus for curves (II) | Differential Geometry 8 | NJ Wildberger

In this video we extend Lagrange's approach to the differential calculus to the case of algebraic curves. This means we can study tangent lines, tangent conics and so on to a general curve of the form p(x,y)=0; this includes the situation y=f(x) as a special case. It also allows us to deal

From playlist Differential Geometry

Chemistry - Acids & Bases Fundamentals (23 of 35) Acid Dissociation Constant

Visit http://ilectureonline.com for more math and science lectures! In this video I will explain and calculate the acid dissociation constant.

From playlist CHEMISTRY 22 ACIDS AND BASES

Motion, Time and Change | Algebraic Calculus One | Wild Egg

In this video we introduce basic physical ideas that are important in calculus, particularly with regard to motion, time and change. We illustrate the ideas with projectile motion as understood by Galileo. An important notion here is the idea of the rate of change of a quantity with respe

From playlist Algebraic Calculus One from Wild Egg