Pusing Newton's approoch combined with Horner method find an approximation for groot in interval 3. 2 • fequation x ²³+ x²+ x² + ²x - 1 = 0 [0₁1]. take x₂ = 0,5 as initial point and apply
Pusing Newton's approoch combined with Horner method find an approximation for groot in interval 3. 2 • fequation x ²³+ x²+ x² + ²x - 1 = 0 [0₁1]. take x₂ = 0,5 as initial point and apply
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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![Cusing Newton's approach combined with
Horner method find an approximation for arost
of equation x³+ x² + x² + 2x-1=0 in interval
3. 2
e
[₁1] · take x = 0,5 as initial point and apply
two iterations
using fixed-point approach find the value of A
2+
2+1
2+--
3- to find the smallest positive root of tan X ==
wich of the following rearrangment is approperia
1) Xn+1 = tanxn
-1
2) α =tan X
n+1
n
3) X₁ +1 = π₁+tan X₂₁²](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F2b56700d-82de-4817-9a5f-22312397c42a%2Fa7eb39b7-b7d8-4d8a-898c-72f948d7634d%2F8hrl7j9_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Cusing Newton's approach combined with
Horner method find an approximation for arost
of equation x³+ x² + x² + 2x-1=0 in interval
3. 2
e
[₁1] · take x = 0,5 as initial point and apply
two iterations
using fixed-point approach find the value of A
2+
2+1
2+--
3- to find the smallest positive root of tan X ==
wich of the following rearrangment is approperia
1) Xn+1 = tanxn
-1
2) α =tan X
n+1
n
3) X₁ +1 = π₁+tan X₂₁²
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