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(2) Başlangıç iterasyonu x) =0 olmakla Jacobi yöntemi kullanarak aşağıdaki lineer sistemin ikinci iterasyonunun bileşenlerinin toplamını (x, ) +x, +x,) ) bulunuz. Find the sum of components (x, 2) +x,(2) +x, ) of second iteration of the Jacobi method for the following linear system, using the initial iteraion x) =0 X,-X-6x, = 3, X,-2x, +4x; =3, 3x, -Xg-3x =4. O -7 O -2 O 4 O -6

(2) Başlangıç iterasyonu x) =0 olmakla Jacobi yöntemi kullanarak aşağıdaki lineer sistemin ikinci iterasyonunun bileşenlerinin toplamını (x, ) +x, +x,) ) bulunuz. Find the sum of components (x, 2) +x,(2) +x, ) of second iteration of the Jacobi method for the following linear system, using the initial iteraion x) =0 X,-X-6x, = 3, X,-2x, +4x; =3, 3x, -Xg-3x =4. O -7 O -2 O 4 O -6

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter4: Polynomial And Rational Functions
Section: Chapter Questions
Problem 5T
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numerical methods
Başlangıç iterasyonu x) =0 olmakla Jacobi yöntemi kullanarak aşağıdaki lineer sistemin ikinci iterasyonunun bileşenlerinin toplamını (x, ) +x, +x,@ ) (2) bulunuz. Find the sum of components (x, 2) +X,(2) +x, 2) of second iteration of the Jacobi method for the following linear system, using the initial iteraion x) =0 X,-X-6x, =3, X,-2x, +4x; =3, 3x, -Xy-3x,=4. O -7 O -2 O 4 O -6
Transcribed Image Text:Başlangıç iterasyonu x) =0 olmakla Jacobi yöntemi kullanarak aşağıdaki lineer sistemin ikinci iterasyonunun bileşenlerinin toplamını (x, ) +x, +x,@ ) (2) bulunuz. Find the sum of components (x, 2) +X,(2) +x, 2) of second iteration of the Jacobi method for the following linear system, using the initial iteraion x) =0 X,-X-6x, =3, X,-2x, +4x; =3, 3x, -Xy-3x,=4. O -7 O -2 O 4 O -6
Aşağıdaki başlangıç değer probleminin : = 1 noktasındaki yaklaşık çözümünü ikinci derece Taylor yöntemi uygulayarak elde ediniz: Use Taylor's method of order two to approximate the solution of the following initial-value problem at i = 1: y =?-y. Osis1, (0) = 1, with h = O 25 O 29 O N-\frac{33}{2)\) O Infrac{39}{64}\) O Infrac{5}{4}\ 1/2
Transcribed Image Text:Aşağıdaki başlangıç değer probleminin : = 1 noktasındaki yaklaşık çözümünü ikinci derece Taylor yöntemi uygulayarak elde ediniz: Use Taylor's method of order two to approximate the solution of the following initial-value problem at i = 1: y =?-y. Osis1, (0) = 1, with h = O 25 O 29 O N-\frac{33}{2)\) O Infrac{39}{64}\) O Infrac{5}{4}\ 1/2
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