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1. The next iterative value of the root of (X2-4 = 0) using the Newton-Raphson method, if the initial guess is (3), is (2.166).

1. The next iterative value of the root of (X2-4 = 0) using the Newton-Raphson method, if the initial guess is (3), is (2.166).

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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Q.2 Answer by (True) or (False) Only: 1. The next iterative value of the root of (X2-4 = 0) using the Newton-Raphson method, if the initial is (3), is (2.166). 2. In the Gauss elimination method, the given system is transformed into an equivalent system with lower - triangular matrix. 3. The 1st positive root of equation (tanx - 2tanhx = 0) occurs in the interval [0,1]. 4. The process of finding the value of (x), corresponding to a given (y) which is not in the table, is called " Inverse Interpolation ". 5. In bisection method if root lies between (a) and (b), then f (a) × f (b) is < 0. guess
Transcribed Image Text:Q.2 Answer by (True) or (False) Only: 1. The next iterative value of the root of (X2-4 = 0) using the Newton-Raphson method, if the initial is (3), is (2.166). 2. In the Gauss elimination method, the given system is transformed into an equivalent system with lower - triangular matrix. 3. The 1st positive root of equation (tanx - 2tanhx = 0) occurs in the interval [0,1]. 4. The process of finding the value of (x), corresponding to a given (y) which is not in the table, is called " Inverse Interpolation ". 5. In bisection method if root lies between (a) and (b), then f (a) × f (b) is < 0. guess
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