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For each initial approximation, determine graphically what happens if Newton's method is used for the function whose graph is shown.$$\begin{array}{ll}{\text { (a) } x_{1}=0} & {\text { (b) } x_{1}=1 \quad \text { (c) } x_{1}=3} \\ {\text { (d) } x_{1}=4} & {\text { (e) } x_{1}=5}\end{array}$$
(a) Newton's method fails(b) Newton's method fails(c) Newton's method fails(d) Newton's method fails(e) Newton's method works
Calculus 1 / AB
Chapter 4
APPLICATIONS OF DIFFERENTIATION
Section 6
Newton's Method
Derivatives
Differentiation
Applications of the Derivative
Campbell University
Baylor University
University of Michigan - Ann Arbor
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okay in this version, the graph of why it was to affect it is shown below. Does Alexis and it is all dialects success. This is zero, this is one. Ah this is doomed, this is true, this is four and this is five this districts and the graph passes through this like this this was done figure. And at that graph the data passes through this like it is like this shown below right? For the objective objective is to determine mr return line initial approximation She is X one equals to zero from grandma equals to have for facts. There are boobs Which are two and 6. Okay. No we found this and for that we've got initial approximation X one equals to one roadside 26. Hence the point that are marked R one F one on the graph. And there are attendant why it was to ffx I'm going to one a fourth one which it does cutter X access. So second approximation second approximation Garant movie. Get on my Yeah, by this matter or by noon matt matter. Thank you. I hope you get it
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