Consider the system of equations. x₂-3x, +1.9=0 and x₂+x²-3.0-0 The next iteration values for x and x₂ are, (a) x₁(n+1) = — x₂ (n) +0.6333; x₂ (n+1)= 3−[x, (n)]² 1 (b) x₂ (n+1) = — x₂ (n) + 0.6333;x₂ (n+1)=1.9—[x, (n)]² (c) x₁ (n+1) = x₂ (n) + 0.6333; x₂ (n+1) =1.9—[x, (n)]² (d) x₂ (n+1) = = x₂ (n) + 0.6333; x₂ (n+1)= 3−[x, (n)]²

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter9: Systems Of Equations And Inequalities
Section9.1: Systems Of Equations
Problem 10E
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Consider the system of equations.
x₂-3x₁ +1.9=0 and x₂ + x²-3.0=0
The next iteration values for x, and x₂ are,
1
(a) x₁ (n+1) = ½ x₂ (n) +0.6333;x₂ (n+1) = 3−[x, (n)]²
(b) x, (n+1) = — x₂ (n) +0.6333;x₂ (n+1)=1.9—[x, (n)]²
(c) x₂ (n+1)== x₂ (n) +0.6333; x₂ (n+1)=1.9—[x₂ (n)]²
(d) x₂ (n+1) = x₂ (n) + 0.6333;x₂ (n+1)= 3−[x₁(n)]²
Transcribed Image Text:Consider the system of equations. x₂-3x₁ +1.9=0 and x₂ + x²-3.0=0 The next iteration values for x, and x₂ are, 1 (a) x₁ (n+1) = ½ x₂ (n) +0.6333;x₂ (n+1) = 3−[x, (n)]² (b) x, (n+1) = — x₂ (n) +0.6333;x₂ (n+1)=1.9—[x, (n)]² (c) x₂ (n+1)== x₂ (n) +0.6333; x₂ (n+1)=1.9—[x₂ (n)]² (d) x₂ (n+1) = x₂ (n) + 0.6333;x₂ (n+1)= 3−[x₁(n)]²
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