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Use h=1 to approximate U(1) and U>(1) for the system %3D Uj = -2u2, Ui (0) = 1, u2(0) =1 using the second order Runge-Kutta method. OA ui (1) == U2(1) =1 2 %3D 3 OBU,(1) ==. U2(1) = =1 Uz(1) : %3D 2 OU(1) = - 3. U2(1) =1 2. !! mlN M

Use h=1 to approximate U(1) and U>(1) for the system %3D Uj = -2u2, Ui (0) = 1, u2(0) =1 using the second order Runge-Kutta method. OA ui (1) == U2(1) =1 2 %3D 3 OBU,(1) ==. U2(1) = =1 Uz(1) : %3D 2 OU(1) = - 3. U2(1) =1 2. !! mlN M

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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Use h=1 to approximate (1) and U2(1) for the system %3D U = -2u2, U2 Ui (0) = 1, u2(0) =1 using the second order Runge-Kutta method. OA ui (1) == U2(1) =1 %3D 2 O B. 3. U1(1) =5, Uz(1) = =1 2 3 Oui(1) = - uz(1) =1 !! 2. ODU:(1) =- OD. U2(1) = – 1
Transcribed Image Text:Use h=1 to approximate (1) and U2(1) for the system %3D U = -2u2, U2 Ui (0) = 1, u2(0) =1 using the second order Runge-Kutta method. OA ui (1) == U2(1) =1 %3D 2 O B. 3. U1(1) =5, Uz(1) = =1 2 3 Oui(1) = - uz(1) =1 !! 2. ODU:(1) =- OD. U2(1) = – 1
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