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#1 Solve the following non-linear equations manually using: a) Bisection Method (5 iterations) b) Regula Falsi/False-Position Method (5 iterations) c) Simple Fixed Point Iteration (10 iterations) d) Newton Raphson method (5 iterations) ( M₁=o.fc².b.d² w-(1-0.59 w) 200-10% =0.9.20.7-300-480² w-(1-0.59 w) M₂=o. 200-10

#1 Solve the following non-linear equations manually using: a) Bisection Method (5 iterations) b) Regula Falsi/False-Position Method (5 iterations) c) Simple Fixed Point Iteration (10 iterations) d) Newton Raphson method (5 iterations) ( M₁=o.fc².b.d² w-(1-0.59 w) 200-10% =0.9.20.7-300-480² w-(1-0.59 w) M₂=o. 200-10

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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#1 Solve the following non-linear equations manually using: a) Bisection Method (5 iterations) b) Regula Falsi/False-Position Method (5 iterations) c) Simple Fixed Point Iteration (10 iterations) d) Newton Raphson method (5 iterations) (1 M₁ = o.fc.b.d² w.(1-0.59 w) 200-10% =0.9.20.7-300-480² w-(1-0.59 w) 1 M₁=-0.85-fe'.a.b. 200-105 0.9.0.85-20.7-a-300-480--
Transcribed Image Text:#1 Solve the following non-linear equations manually using: a) Bisection Method (5 iterations) b) Regula Falsi/False-Position Method (5 iterations) c) Simple Fixed Point Iteration (10 iterations) d) Newton Raphson method (5 iterations) (1 M₁ = o.fc.b.d² w.(1-0.59 w) 200-10% =0.9.20.7-300-480² w-(1-0.59 w) 1 M₁=-0.85-fe'.a.b. 200-105 0.9.0.85-20.7-a-300-480--
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