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Rewrite the initial value problem (IVP) of dy -4 +3y=e*x² with the initial condition y(0) =1 to the standard ordinary dx differential equation in order to solve in Runge-Kutta method. dy_e*x² – 3y -3х 2 dx -4 e™x² +3y -3x 2 dy dx -4 O.

Rewrite the initial value problem (IVP) of dy -4 +3y=e*x² with the initial condition y(0) =1 to the standard ordinary dx differential equation in order to solve in Runge-Kutta method. dy_e*x² – 3y -3х 2 dx -4 e™x² +3y -3x 2 dy dx -4 O.

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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question math 17 please answer it quickly (in 30 minutes)
Rewrite the initial value problem (IVP) of dy -4 +3y=e*x² with the initial condition y(0) =1 to the standard ordinary dx differential equation in order to solve in Runge-Kutta method. y_e*x² – 3y -3x 2 dx -4 dy -3х 2 e x +3y dx -4 O. ||
Transcribed Image Text:Rewrite the initial value problem (IVP) of dy -4 +3y=e*x² with the initial condition y(0) =1 to the standard ordinary dx differential equation in order to solve in Runge-Kutta method. y_e*x² – 3y -3x 2 dx -4 dy -3х 2 e x +3y dx -4 O. ||
y'(x) =-4(e*x² – 3y) -3x e 3*x² – 3 y y'(x)= -3x2 - 4
Transcribed Image Text:y'(x) =-4(e*x² – 3y) -3x e 3*x² – 3 y y'(x)= -3x2 - 4
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