Newton-Raphson Formula And Derivation | Part 1 of 2

Newton-Raphson’s method is a numerical method for finding the root of a nonlinear equation. This method is for those equations, which are difficult to solve using traditional methods. These equations are also called transcendental equations.

In this video, we will derive the Newton-Raphson’s formula, with the help of graphs and geometry. This will help you understand and visualize the formula and hence make you better at solving the numerical method problems.

For Engineering Mathematics students, GATE aspirants, Diploma students, and math learners - this video is ESSENTIAL for you to have learnt.

Newton-Raphson Method playlist :

[gogolopmomolop]

Clearly the best explanation i have seen so far, I can't thank you enough

[kanhaiyashankar]

Instant motivation, to the point, clear explanation, exactly what we want, great video, geniune you are awesome why you stopped working?

[jeevansarwad]

easily understandable approach .... thank you for the video!!!

[drosera]

Great video! Visualization made it very easy to understand

[sudhanvasimha]

Simple and to the point. Good work bro, keep going.

[hamzasohail]

Loved the video. The best video I could find on YouTube on this topic. Concise and comprehensive

[devanshsharma]

wow!! Thank you, tomorrow is my exam and if this question comes I will be coming here to thank you again !!

[sudipsen]

this is the best way to teach math .. I love it man .. thank you..

[karthikmalode]

This is so simple...
Thanks for making it so simple..

[sincerely_vini]

that was a very clear explanation. thank you!

[bikrammajhi]

Thank you so much Sir ! Please keep making those videos. Really helpful. Thank you again!

[SampleroftheMultiverse]

7
The White Paper was commissioned by Lee Guthrie and author by Roy R Davis PhD P.E.

The paper describes the mechanical properties related to a unique variation of Euler’s Contain Column studies.

It shows how materials (representing fields) naturally respond to induced stresses in a “quantized“ manor.

This process, unlike harmonic oscillators can lead to formation of stable structures.

The quantized responses closely models the behaviors known as the Quantum Wave Function as described in modern physics.

The effect has been used to make light weight structures and shock mitigating/recoiled reduction systems.

The model shows the known requirement of exponential load increase and the here-to-for unknown collapse of resistance during transition, leading to the very fast jump to the next energy levels.

This is shown by the saw-tooth graph’s bifurcation during the quantum jump.

In materials the process continues till the load passes the ultimate tensile strength. Fields are not bounded by these conditions.

[imdodd]

absolutely fantastic explanation. cool animations as well!! 👍

[btAsthaPatel]

this wa sthe best explanation I have ever seen of newton rapson, and not overe exaturating but this made way more sence

[enicay]

the best explanation ever, thank you so much !

[yashnarvariya]

Sir did you used manim for this animation?

[yolo]

very good ty helping my a level further maths! also cool 3b1b illustrations

[stzhtwv]

Thank you so much sir
Aapne bahut achha explain kiya h

[gauravsingla]

VERY GOOD EXPLAINED N-R METHOD
THANKYOU

[rahulranjanroutofficial]

i understood perfectly thanks for this video