3. Using Newton's method, solve for the value(s) of x in the equation below. Use 3 decimal place. e3x² - 4x e-(2x²-4) = 0 Uno 3 decimal place for each iteration.

Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter2: Systems Of Linear Equations
Section2.2: Direct Methods For Solving Linear Systems
Problem 1BEXP
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answer number 3 write your solution on any peace of paper follow the instructions 

PROBLEM SOLVING. Solve the following problems completely. BOX your final answer.
1. Solve for the value of g and h in the equation below using either Jacobi or Gauss-Seidel iteration. Use 2 decimal places
and initial value of zero.
1.
279 = 9h
81h3-9 = 243
2. Solve the value of a, b and c in the equation below using either Jacobi or Gauss-Seidel iteration. Use 2 decimal places
and initial value of zero.
3a² +6ab + 3ac = 3a
3a² + 5ab + 2b² = a²-b²
a+b+c=2
3. Using Newton's method, solve for the value(s) of x in the equation below. Use 3 decimal place.
e3x²-4x - e-(2x²-4) = 0
4. Use Fixed point iteration, solve for the value(s) of x in the equation below. Use 2 decimal place for each iteration.
f(x) = x³ - 4x -0.5x² + 2
Transcribed Image Text:PROBLEM SOLVING. Solve the following problems completely. BOX your final answer. 1. Solve for the value of g and h in the equation below using either Jacobi or Gauss-Seidel iteration. Use 2 decimal places and initial value of zero. 1. 279 = 9h 81h3-9 = 243 2. Solve the value of a, b and c in the equation below using either Jacobi or Gauss-Seidel iteration. Use 2 decimal places and initial value of zero. 3a² +6ab + 3ac = 3a 3a² + 5ab + 2b² = a²-b² a+b+c=2 3. Using Newton's method, solve for the value(s) of x in the equation below. Use 3 decimal place. e3x²-4x - e-(2x²-4) = 0 4. Use Fixed point iteration, solve for the value(s) of x in the equation below. Use 2 decimal place for each iteration. f(x) = x³ - 4x -0.5x² + 2
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