Volume under z = x + sin(y) + 1
From playlist Double integrals
Volume between 3+y-x^2 and unit disk
From playlist Double integrals
From playlist Double integrals
Double Integrals and Volume over a General Region - Part 1
This video shows how to used double integrals to determine volume under a surface over a region that is NOT rectangular. http://mathispower4u.wordpress.com/
From playlist Double Integrals
Triple Integrals and Volume Part 1
This video explains how to use triple integrals to determine volume using rectangular coordinates.
From playlist Triple Integrals
14_4 Some Fun with the Volume of a Cylinder
Using the double integral to calculate the equation for the volume of a cylinder.
From playlist Advanced Calculus / Multivariable Calculus
Introduction to Double Integrals and Volume
This video shows how to used double integrals to determine volume under a surface over a rectangular region. http://mathispower4u.wordpress.com/
From playlist Double Integrals
Triple Integrals and Volume - Part 2
This video explains how to use triple integrals to determine volume using rectangular coordinates. http://mathispower4u.wordpress.com/
From playlist Triple Integrals
What does a triple integral represent?
► My Multiple Integrals course: https://www.kristakingmath.com/multiple-integrals-course Skip to section: 0:15 // Recap of what the double integral represents 1:22 // The triple integral has two uses (volume and mass) 1:45 // How to use the triple integral to find volume 8:59 // Why the
From playlist Calculus III
ME564 Lecture 23: Gauss's Divergence Theorem
ME564 Lecture 23 Engineering Mathematics at the University of Washington Gauss's Divergence Theorem Notes: http://faculty.washington.edu/sbrunton/me564/pdf/L23.pdf Course Website: http://faculty.washington.edu/sbrunton/me564/ http://faculty.washington.edu/sbrunton/
From playlist Engineering Mathematics (UW ME564 and ME565)
Gauss's Divergence theorem is one of the most powerful tools in all of mathematical physics. It is the primary building block of how we derive conservation laws from physics and translate them into partial differential equations. @eigensteve on Twitter eigensteve.com databookuw.com %%
From playlist Engineering Math: Vector Calculus and Partial Differential Equations
Deriving the Heat Equation in 2D & 3D (& in N Dimensions!) with Control Volumes and Vector Calculus
Here we derive the heat equation in higher dimensions using Gauss's theorem. @eigensteve on Twitter eigensteve.com databookuw.com %%% CHAPTERS %%% 0:00 Overview 5:27 Heat Equation Derivation 11:45 Surface Integral to Volume Integral 15:04 Volume Integrals to PDEs
From playlist Engineering Math: Vector Calculus and Partial Differential Equations
26: Divergence Theorem - Valuable Vector Calculus
Video explaining the definition of divergence: https://youtu.be/UEU9dLgmBH4 Video on surface integrals: https://youtu.be/hVBoEEJlNuI The divergence theorem, also called Gauss's theorem, is a natural consequence of the definition of divergence. In this video, we'll see an intuitive explana
From playlist Valuable Vector Calculus
MATH2018 Lecture 4.3 Areas and Volumes
We already know that double integrals can be used to calculate volumes. In this lecture, we learn a simple trick that allows us to use double integrals to also calculate areas of complex 2D shapes.
From playlist MATH2018 Engineering Mathematics 2D
C. Sormani - Intrinsic Flat and Gromov-Hausdorff Convergence 3
We introduce various notions of convergence of Riemannian manifolds and metric spaces. We then survey results and open questions concerning the limits of sequences of Riemannian manifolds with uniform lower bounds on their scalar curvature. We close the course by presenting methods and the
From playlist Ecole d'été 2021 - Curvature Constraints and Spaces of Metrics
C. Sormani - Intrinsic Flat and Gromov-Hausdorff Convergence 3 (version temporaire)
We introduce various notions of convergence of Riemannian manifolds and metric spaces. We then survey results and open questions concerning the limits of sequences of Riemannian manifolds with uniform lower bounds on their scalar curvature. We close the course by presenting methods and the
From playlist Ecole d'été 2021 - Curvature Constraints and Spaces of Metrics
ME565 Lecture 9: Heat Equation in 2D and 3D. 2D Laplace Equation (on rectangle)
ME565 Lecture 9 Engineering Mathematics at the University of Washington Heat Equation in 2D and 3D. 2D Laplace Equation (on rectangle) Notes: http://faculty.washington.edu/sbrunton/me565/pdf/L09.pdf Course Website: http://faculty.washington.edu/sbrunton/me565/ http://faculty.washingt
From playlist Engineering Mathematics (UW ME564 and ME565)
What is an integral and it's parts
👉 Learn about integration. The integral, also called antiderivative, of a function, is the reverse process of differentiation. Integral of a function can be evaluated as an indefinite integral or as a definite integral. A definite integral is an integral in which the upper and the lower li
From playlist The Integral
Lectures from Olin College Transport Phenomena course. Introduction to control volumes for conservation of mass and momentum.
From playlist Lectures for Transport Phenomena course