Determine the roots of the equation below (a) Bisection Method (b) False Position Method f(x)=-12-21x+18x² -2.75x³ x₁ = -1 x₁ = 0 u -801/Year%203%20-%20Semester%202/MSEX20358%20-%20Numeria & = 1% S 22

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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Determine the roots of the equation below
(a) Bişection Method
(b) False Position Method
TILL BELL CLU
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x₁ = 0
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Transcribed Image Text:B ← 1 Q A N HWDS5.pdf CHE 358 A CHE 358 A O @ Type here to search 2 W S X alt # CHE 358 A Numerical Ofile:///C:/Users/steve/Desktop/Year%203%20-%20Semester%202-20220628T0552372-001/Year%203%20-%20Semester%202/MSE%20358%20-%20Numerial%20M ☆ 3 Determine the roots of the equation below (a) Bişection Method (b) False Position Method TILL BELL CLU 9-PY20M11004990 * x₁ = -1 x₁ = 0 X u E ε = 1% S f(x)=-12-21x+18x² -2.75x³ D 1410 $ 4 C R CHE 356 As % F 5 V O T G 6 & Y B 7 H U 8 N 16.pdf hp J J 9 K M Applied A 15.pdf 11 O O L P alt 12.pdf X = brt sc L es 22 ctri Ase delete V backspace LEI 3 ho pause
Expert Solution
Step 1

Given : fx=-12-21x+18x2-2.75x3    , xl=-1  , xu=0    εs=1%

Determine root by Bisection method and false position method

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