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The root of the equation f(x)3D0 is found by using the Newton's method. Given the initial estimates is xg 4, f (4)%3D2 and the angle of tangent line makes with the x-axis is 1.08 radian the next estimate of the root x, is O 5.07 O 0.24 O 2.93 O -4.49 O -6.49 O 1.73 O -2.24

The root of the equation f(x)3D0 is found by using the Newton's method. Given the initial estimates is xg 4, f (4)%3D2 and the angle of tangent line makes with the x-axis is 1.08 radian the next estimate of the root x, is O 5.07 O 0.24 O 2.93 O -4.49 O -6.49 O 1.73 O -2.24

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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The root of the equation f(x)=0 is found by using the Newton's method. Given the initial estimates is xg 4,f (4)-2 and the angle of tangent line makes with the x-axis is 1.08 radian the next estimate of the root x, is O 5.07 O 0.24 O 2.93 O -4.49 O -6.49 O 1.73 O-2.24
Transcribed Image Text:The root of the equation f(x)=0 is found by using the Newton's method. Given the initial estimates is xg 4,f (4)-2 and the angle of tangent line makes with the x-axis is 1.08 radian the next estimate of the root x, is O 5.07 O 0.24 O 2.93 O -4.49 O -6.49 O 1.73 O-2.24
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