Use Newton's method to obtain the third approximation, X2, of the positive fourth root of 5 by calculating the thirdapproximation of the right 0 of f(x) = x4 - 5. Start with X = 1.The third approximation of the fourth root of 5 determined by calculating the third approximation of the right 0 off(x)=x²-5, starting with x₁ = 1, is4(Round to four decimal places.)

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Use Newton's method to obtain the third approximation, X2, of the positive fourth root of 5 by calculating the third approximation of the right 0 of f(x)=x²-5. Start with X = 1. The third approximation of the fourth root of 5 determined by calculating the third approximation of the right 0 of f(x)=x²-5, starting with x = 1, is. (Round to four decimal places.)

Use Newton's method to obtain the third approximation, X2, of the positive fourth root of 5 by calculating the third approximation of the right 0 of f(x)=x²-5. Start with X = 1. The third approximation of the fourth root of 5 determined by calculating the third approximation of the right 0 of f(x)=x²-5, starting with x = 1, is. (Round to four decimal places.)

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter7: Analytic Trigonometry

Section7.3: The Addition And Subtraction Formulas

Problem 71E

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