3.1.4.1 Algorithm for Gibbs' Method ⚫ Given: r; for i = {1,2,3} • Verify that (ri/||r1||) - (√2 × 13/ ||12 × 13 ||) = 0. • Calculate n, d, and s via n = ||11||(12×13) +||12||(13 × 1) + || 13 ||(11 × 12) d=(x2)+(2 × 13)+(13×11) ||||21|| – || U||| E1+ |||||| – ||{1||]T1+ |||ε1|| - ||71|| 11=8 • Output: v2, which is calculated as 1₂ = μ dxr2 n-dr2 +s
3.1.4.1 Algorithm for Gibbs' Method ⚫ Given: r; for i = {1,2,3} • Verify that (ri/||r1||) - (√2 × 13/ ||12 × 13 ||) = 0. • Calculate n, d, and s via n = ||11||(12×13) +||12||(13 × 1) + || 13 ||(11 × 12) d=(x2)+(2 × 13)+(13×11) ||||21|| – || U||| E1+ |||||| – ||{1||]T1+ |||ε1|| - ||71|| 11=8 • Output: v2, which is calculated as 1₂ = μ dxr2 n-dr2 +s
Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
ChapterMA: Math Assessment
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Problem 1.1MA
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Can you please make this algorithm in MATLAB?
![3.1.4.1 Algorithm for Gibbs' Method
⚫ Given: r; for i = {1,2,3}
• Verify that (ri/||r1||) - (√2 × 13/ ||12 × 13 ||) = 0.
• Calculate n, d, and s via
n = ||11||(12×13) +||12||(13 × 1) + || 13 ||(11 × 12)
d=(x2)+(2 × 13)+(13×11)
||||21|| – || U||| E1+ |||||| – ||{1||]T1+ |||ε1|| - ||71|| 11=8
•
Output: v2, which is calculated as
1₂ =
μ
dxr2
n-dr2
+s](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fad0d55fe-d83b-4711-86a1-cee8ecea510f%2F8aba2cc8-277e-4035-93af-408661c91f04%2F4jkgham_processed.png&w=3840&q=75)
Transcribed Image Text:3.1.4.1 Algorithm for Gibbs' Method
⚫ Given: r; for i = {1,2,3}
• Verify that (ri/||r1||) - (√2 × 13/ ||12 × 13 ||) = 0.
• Calculate n, d, and s via
n = ||11||(12×13) +||12||(13 × 1) + || 13 ||(11 × 12)
d=(x2)+(2 × 13)+(13×11)
||||21|| – || U||| E1+ |||||| – ||{1||]T1+ |||ε1|| - ||71|| 11=8
•
Output: v2, which is calculated as
1₂ =
μ
dxr2
n-dr2
+s
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