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Question 1: Determine the real root of f(x) = -3a²- 3ab + 3ax - a²x − 3bx - abx + 6x² + ax² using bisection method. he regulations". a+b 2 - - bx² + 2x³ a+b 1 and upper limit x₂ = + 1 and iterate until the 2 Employ initial guesses of lower limit x₂ = estimated error & falls below a level of s = 5% (or, for max. 6 iterations). Write the calculations of each iteration explicitly, by hand. a=3, b=1

Question 1: Determine the real root of f(x) = -3a²- 3ab + 3ax - a²x − 3bx - abx + 6x² + ax² using bisection method. he regulations". a+b 2 - - bx² + 2x³ a+b 1 and upper limit x₂ = + 1 and iterate until the 2 Employ initial guesses of lower limit x₂ = estimated error & falls below a level of s = 5% (or, for max. 6 iterations). Write the calculations of each iteration explicitly, by hand. a=3, b=1

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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Question 1: Determine the real root of f(x) = = -3a² using bisection method. he regulations" 2 2 Employ initial guesses of lower limit x₁ = a+b - 1 and upper limit x₁ = a+b + 1 and iterate until the estimated error & falls below a level of s = 5% (or, for max. 6 iterations). Write the calculations of each iteration explicitly, by hand. a=3, b=1 3ab + 3ax - a²x − 3bx - abx + 6x² + ax² - bx² + 2x³
Transcribed Image Text:Question 1: Determine the real root of f(x) = = -3a² using bisection method. he regulations" 2 2 Employ initial guesses of lower limit x₁ = a+b - 1 and upper limit x₁ = a+b + 1 and iterate until the estimated error & falls below a level of s = 5% (or, for max. 6 iterations). Write the calculations of each iteration explicitly, by hand. a=3, b=1 3ab + 3ax - a²x − 3bx - abx + 6x² + ax² - bx² + 2x³
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