Using the Bisection and False-Position Methods find the root of equation x⁶-x-1 with accurate to within Es=0.001 on the interval [1,2]. Using the Bisection and False-Position Methods find the root of equation x²-11 with accurate to within Es=0.05 on the interval [3,4]. To explain which method converges faster in problems 1 and 2.
Using the Bisection and False-Position Methods find the root of equation x⁶-x-1 with accurate to within Es=0.001 on the interval [1,2]. Using the Bisection and False-Position Methods find the root of equation x²-11 with accurate to within Es=0.05 on the interval [3,4]. To explain which method converges faster in problems 1 and 2.
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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Using the Bisection and False-Position Methods find the root of equation x⁶-x-1 with accurate to within Es=0.001 on the interval [1,2].
Using the Bisection and False-Position Methods find the root of equation x²-11 with accurate to within Es=0.05 on the interval [3,4].
To explain which method converges faster in problems 1 and 2.
NOTE- Solve the problems using Microsoft Excel.
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