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. The Newton-Raphson method formula for finding the square root of a real number R from the equation, x²-R = 0 is, c. X+1 =(x +) (3x - Xi+1 = 2 a. %3D b. 3x Xi+1 d. Xi+1 =

. The Newton-Raphson method formula for finding the square root of a real number R from the equation, x²-R = 0 is, c. X+1 =(x +) (3x - Xi+1 = 2 a. %3D b. 3x Xi+1 d. Xi+1 =

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. The Newton-Raphson method formula for finding the square root of a real number R from the equation, x²-R = 0 is, a. Xi+1 + 2 c. X1+1 = b. 3x d. X+1=(3x, -5 Xi+1 2. To ensure that the following system of equation, = -18 3X, + 20X, - X3 = 20X, +X2 – 2X3 = 17 2X1 – 3X, + 20X3 = 25 is converge using Jacob's method, one can rewrite as: 3 20 1. -1 -18 2 -3 20 25 a. 20 2 -2 = 17 -18 -2 = 17 с. 20 -3 20 25 3. 20 -1 20 1 -2 17 b. 3 20 -1 = -18 -3 20 25 d. None of them. 3. Given the following table and by using linear interpolation, y (5.3) will be: 5.5 y 1.609 1.704 1.791 а. 1.666 C. 1.776 b. 1.566 d. none of them 2.2 4. The value of xe dx by using one - segment trapezoidal rule is most nearly, a. 11.672 с. 20.099 b. 11.807 d. 24.119
Transcribed Image Text:1. The Newton-Raphson method formula for finding the square root of a real number R from the equation, x²-R = 0 is, a. Xi+1 + 2 c. X1+1 = b. 3x d. X+1=(3x, -5 Xi+1 2. To ensure that the following system of equation, = -18 3X, + 20X, - X3 = 20X, +X2 – 2X3 = 17 2X1 – 3X, + 20X3 = 25 is converge using Jacob's method, one can rewrite as: 3 20 1. -1 -18 2 -3 20 25 a. 20 2 -2 = 17 -18 -2 = 17 с. 20 -3 20 25 3. 20 -1 20 1 -2 17 b. 3 20 -1 = -18 -3 20 25 d. None of them. 3. Given the following table and by using linear interpolation, y (5.3) will be: 5.5 y 1.609 1.704 1.791 а. 1.666 C. 1.776 b. 1.566 d. none of them 2.2 4. The value of xe dx by using one - segment trapezoidal rule is most nearly, a. 11.672 с. 20.099 b. 11.807 d. 24.119
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