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Use Newton's metho ne root(s) func T(X) starting with initial point (a) xo = -0.2. and at what iteration does it give the final answer? Use tolerance of tol = 0.1. (b) xo = 0.3. Specify: 1. (a) root x = (b) root x = f(x) = f(x) = 2. (a) 1st range: x1= (b) 2nd range: x1= 2. Apply incremental root search in the function given in Problem 1. The answers should be given in range from a = -2 to b = +2. Use increment of 0.3. / iteration no. = iteration no. = x2 = x2 = f(x) = f(x) =

Use Newton's metho ne root(s) func T(X) starting with initial point (a) xo = -0.2. and at what iteration does it give the final answer? Use tolerance of tol = 0.1. (b) xo = 0.3. Specify: 1. (a) root x = (b) root x = f(x) = f(x) = 2. (a) 1st range: x1= (b) 2nd range: x1= 2. Apply incremental root search in the function given in Problem 1. The answers should be given in range from a = -2 to b = +2. Use increment of 0.3. / iteration no. = iteration no. = x2 = x2 = f(x) = f(x) =

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter2: Equations And Inequalities
Section2.7: More On Inequalities
Problem 44E
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1. Use Newton's method in order to find the root(s) of the function: f(x) = 8x³8x²-x + 1 = 0 starting with initial point (a) xo = -0.2. and at what iteration does it give the final answer? Use tolerance of tol = 0.1. (b) xo = 0.3. Specify: 1. (a) root x = (b) root x = f(x)= f(x) = 2. (a) 1st range: x1= (b) 2nd range: x1= 2. Apply incremental root search in the function given in Problem 1. The answers should be given in range from a = -2 to b = +2. Use increment of 0.3. iteration no. = iteration no. = x2 = x2 = f(x) = f(x) =
Transcribed Image Text:1. Use Newton's method in order to find the root(s) of the function: f(x) = 8x³8x²-x + 1 = 0 starting with initial point (a) xo = -0.2. and at what iteration does it give the final answer? Use tolerance of tol = 0.1. (b) xo = 0.3. Specify: 1. (a) root x = (b) root x = f(x)= f(x) = 2. (a) 1st range: x1= (b) 2nd range: x1= 2. Apply incremental root search in the function given in Problem 1. The answers should be given in range from a = -2 to b = +2. Use increment of 0.3. iteration no. = iteration no. = x2 = x2 = f(x) = f(x) =
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