filmov
tv
How to Use Reduction of Order and Wronskian on Higher Order Differential Equations Problem Solution
Показать описание
In this video we look at how the Reduction of Order Method to Solve Higher Order Homogeneous Differential Equations was invented. We use a given solution to find a second solution for a second order differential equation. We also see how to use the Wronskian determinant to find Linear Independence for these solutions.
Video Details: Reduction of Order, Second Order Differential Equations, Higher Order Differential Equations, homogeneous differential equations. Wronskian for differential equations, how to use Wronskian determinant, linear independent functions, linear independence
Problem Statement: The function y1 =x^2 is a solution of x^2y''+3xy'+4y=0. Find the general solution of the differential equation on the interval (0,inf).
Book: Differential Equations with Boundary-Value Problems by Dennis Zill and Michael Cullen, 7th Edition
Domain: Computer Science, Mathematics
Course: Differential Equations
Channel: Solving Skills
Author: Muhammad Salman Chaudhry
Copyright: All Rights Reserved
Video Details: Reduction of Order, Second Order Differential Equations, Higher Order Differential Equations, homogeneous differential equations. Wronskian for differential equations, how to use Wronskian determinant, linear independent functions, linear independence
Problem Statement: The function y1 =x^2 is a solution of x^2y''+3xy'+4y=0. Find the general solution of the differential equation on the interval (0,inf).
Book: Differential Equations with Boundary-Value Problems by Dennis Zill and Michael Cullen, 7th Edition
Domain: Computer Science, Mathematics
Course: Differential Equations
Channel: Solving Skills
Author: Muhammad Salman Chaudhry
Copyright: All Rights Reserved
0:14:29
0:03:07
0:03:12
0:12:26
0:10:33
0:04:06
0:00:15
0:06:11
0:17:13
0:04:47
0:07:28
0:08:48
0:03:52
0:04:24
0:27:10
0:09:16
0:03:37
0:09:10
0:06:40
0:19:05
0:25:41
0:16:05
0:11:02
0:12:27