https://youtu.be/mDSyBPsiv1Q In this video I recap on Newton's Method on Linear Approximation and go through 4 very useful examples illustrating when Newton's Method either fails to converge or converges very slowly depending on the initial starting approximation you select. --- Watch video on: - 3Speak: []() - Odysee: []() - BitChute: [https://www.bitchute.com/video/LWO4fCGIJCTZ/](https://www.bitchute.com/video/LWO4fCGIJCTZ/) - Rumble: []() - DTube: []() - YouTube: [https://youtu.be/mDSyBPsiv1Q](https://youtu.be/mDSyBPsiv1Q) Download video notes: - PDF notes: https://1drv.ms/b/s!As32ynv0LoaIiaFkGGIFSe1q9PwLuA?e=h3PCu4 - Excel notes: https://1drv.ms/x/s!As32ynv0LoaIiaFf-oKGyfL1ZOW9OA?e=aDNrqg --- # View Video Notes Below! --- >Download these notes: Link is in video description. >View these notes as an article: https://peakd.com/@mes >Subscribe via email: http://mes.fm/subscribe >Donate! :) https://mes.fm/donate >Buy MES merchandise! https://mes.fm/store >More links: https://linktr.ee/matheasy >**Follow my research in real-time on my MES Links Telegram:** https://t.me/meslinks >Subscribe to MES Truth: https://mes.fm/truth > >Reuse of my videos: >- Feel free to make use of / re-upload / monetize my videos as long as you provide a link to the original video. > >Fight back against censorship: >- Bookmark sites/channels/accounts and check periodically >- Remember to always archive website pages in case they get deleted/changed. > >Recommended Books: >- "Where Did the Towers Go?" by Dr. Judy Wood: https://mes.fm/judywoodbook > >Join my forums! >- Hive community: https://peakd.com/c/hive-128780 >- Reddit: https://reddit.com/r/AMAZINGMathStuff >- Discord: https://mes.fm/chatroom > >Follow along my epic video series: >- #MESScience: https://mes.fm/science-playlist >- #MESExperiments: https://peakd.com/mesexperiments/@mes/list >- #AntiGravity: https://peakd.com/antigravity/@mes/series >-- See Part 6 for my Self Appointed PhD and #MESDuality breakthrough concept! >- #FreeEnergy: https://mes.fm/freeenergy-playlist >- #PG (YouTube-deleted series): https://peakd.com/pg/@mes/videos > >--- > >NOTE #1: If you don't have time to watch this whole video: > >- Skip to the end for Summary and Conclusions (if available) >- Play this video at a faster speed. >-- TOP SECRET LIFE HACK: Your brain gets used to faster speed! >-- MES tutorial: https://peakd.com/video/@mes/play-videos-at-faster-or-slower-speeds-on-any-website >- Download and read video notes. >- Read notes on the Hive blockchain #Hive >- Watch the video in parts. >-- Timestamps of all parts are in the description. > >Browser extension recommendations: > >- Increase video speed: https://mes.fm/videospeed-extension >- Increase video audio: https://mes.fm/volume-extension >- Text to speech: https://mes.fm/speech-extension >--Android app: https://mes.fm/speech-android --- # Newton's Method on Linear Approximation - Examples Part 2: Where it fails to Converge ![Newton's Method Examples Part 2.jpeg](https://files.peakd.com/file/peakd-hive/mes/23vspBV1NicctLZ956B4N6zLFNkubANbcPkGEvRg6NVmmHjh737x3AB7NjyQvsBLSAP4S.jpeg) ## Recap on Linear Approximation ![image.png](https://files.peakd.com/file/peakd-hive/mes/23t8CfKPvXW7EWXop2Gti83gXXpfuUM3tXeg7Au36B3ygxxmNaV2y2XHPWUSDR9K7S3G1.png) ## Example 1 Explain why Newton’s method doesn’t work for finding the root of the equation x<sup>3</sup> – 3x + 6 = 0 if the initial approximation is chosen to be x<sub>1</sub> = 1. **Solution:** ![image.png](https://files.peakd.com/file/peakd-hive/mes/23t8DBnQEtNKs13eoSJ1A8rWLjTHMYvADXL4grsL9xjXhJMmqFogSfYYvq3cFjYoaC4ix.png) ## Example 2 Use Newton’s Method to find the root of the equation x<sup>3</sup> – x = 1 for the following initial approximations: >a) x<sub>1</sub> = 1 b) x<sub>1</sub> = 0.6 c) x<sub>1</sub> = 0.57 Graph f(x) = x<sup>3</sup> – x – 1 and it’s tangent lines at x<sub>1</sub> = 1, 0.6, and 0.57 to explain why Newton’s Method is so sensitive to the value of the initial approximation. **Solution:** ![image.png](https://files.peakd.com/file/peakd-hive/mes/23t8CSPFBxuJYQWHeoynRu3GoSjAiJxDXd8dDWqbweepB97eXwFA2exLz8M2pvpwinRBg.png) ![image.png](https://files.peakd.com/file/peakd-hive/mes/Eo2BpKHNZbth42UeRJsbCJkv4JevbCvCnUhrhm5NDtKLwP1ZdtvTohsok491wbUq5JB.png) ## Example 3 Explain why Newton’s method fails when applied to the equation ∛x = 0 with any initial approximation x<sub>1</sub> ≠ 0. Illustrate your explanation with a sketch. **Solution:** ![image.png](https://files.peakd.com/file/peakd-hive/mes/23t8D6MYf9SWog7DV4FL5DXDD91JGAyuttiofsr2eWe1nLNazZ7NqjnExMtPhDom7odGq.png) ![image.png](https://files.peakd.com/file/peakd-hive/mes/23t8EjqhGAA8YzbqA6fKtvetbxpM9HduGC9UwK7z4jL81ujqBWbW6qJih2bSn169fM4qm.png) ## Example 4 If: ![image.png](https://files.peakd.com/file/peakd-hive/mes/23wr9i58hzJCXfzMiCdWugwu3h7t8vjj5fesNEmgSEcoEfJP5L7U9YSo8hoqWpE1KJ94D.png) Then the root of the equation f(x) = 0 is x = 0. Explain why Newton’s method fails to find the root no matter which initial approximation x<sub>1</sub> ≠ 0 is used. Illustrate your explanation with a sketch. ![image.png](https://files.peakd.com/file/peakd-hive/mes/23t8DBnQF2rBQBSoSaRkWVgZssHrx9GvPZ2TaHGgQc5ESo27J8T1irmNv8arm2mNrnpkZ.png) ![image.png](https://files.peakd.com/file/peakd-hive/mes/48HhKJZ3D9hrTJtQ35a7wHYDMuMhymrvPNjhkAJdHXaRpRox6yWXEKFVs1vCPEbYfX.png) ![image.png](https://files.peakd.com/file/peakd-hive/mes/23t8DBnQFDCAT1GsZLbuULrSJMsbHcA2in5B7kumWxiwFfrnRkija4G9azsWGCHbcEArG.png)
author | mes |
---|---|
permlink | newtons-method-on-linear-approximation-examples-part-2 |
category | hive-128780 |
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created | 2022-11-18 17:49:33 |
last_update | 2022-11-18 18:00:45 |
depth | 0 |
children | 2 |
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root_title | "Newton's Method on Linear Approximation - Examples Part 2: Where it fails to Converge" |
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