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.
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[@gogolopmomolop7214]

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

[@kanhaiyashankar6087]

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

[@drosera366]

Great video! Visualization made it very easy to understand

[@hamzasohail8222]

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

[@jeevansarwad14]

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

[@AlphaThetaEpsilonCo]

You are welcome 😊

[@sudhanvasimha9961]

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

[@AlphaThetaEpsilonCo]

Thank you 😊

[@sudipsen6376]

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

[@karthikmalode7056]

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

[@bikrammajhi3020]

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

[@sreedevirchandran9588]

Thank u... made the concept clear

[@imdodd4619]

absolutely fantastic explanation. cool animations as well!! 👍

[@devanshsharma8543]

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

[@enicay7562]

the best explanation ever, thank you so much !

[@brightroberts8189]

You nailed it precisely

[@hlupene]

What an excellent presentation !

[@btAsthaPatel]

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

[@nivedhithaabishek2850]

Thank you

[@arunspal9166]

nice one brother.. keep posting

[@adaparajesh9694]

thank you , graphical understood

[@osbornlee641]

supper clear! Thank you. :)

[@HR_Sajib]

Great..simple and clear

[@Adil_shares]

Clear contents

[@yolo0909]

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

[@user-st4zh3tw5v]

Thank you so much sir Aapne bahut achha explain kiya h

[@shamamasthani9842]

Vert nice explanation sir

[@Yuri-xm9rx]

Such an amazing explanation

[@abnerhierroquiresdasilva5409]

Great video!

[@rahulranjanroutofficial]

i understood perfectly thanks for this video

[@sitarampareek3186]

Great video 👍

[@bobbiliraghuvenkatanaresh7599]

Please provide video on inverse x using newton raphson method, also how to create lut approximated table for the same.. Thanks for the video

[@AKBARCLASSES]

The great video ❤

[@gauravsingla5039]

VERY GOOD EXPLAINED N-R METHOD THANKYOU

[@muchaczarna8891]

great explanation

[@jrtthamasha7306]

clearly explained

[@sfm8712]

What if we can't draw the tangent line in this video the graph is -ve to +ve but if it is +ve to -ve the the graph will be decreasing towards the root how can we draw tangent lines

[@ochen222]

good explanation great animation

[@zaidnsour3369]

thanks sir

[@theodescomps5894]

Thank you :)

[@sauceontoes3457]

good job sir

[@yashnarvariya4725]

Sir did you used manim for this animation?

[@AlphaThetaEpsilonCo]

yes.

[@_shuvo_roy]

Best explanation 🇧🇩❤

[@veerendrasager4939]

Really helpful !

[@AlphaThetaEpsilonCo]

Thank you 😊

[@azharraa]

what app did you use to animate this? Great explanation btw love this

[@AlphaThetaEpsilonCo]

MANIM obviously!

[@azharraa]

@@AlphaThetaEpsilonCo okay thankss

[@NalutayaNajuwa]

Example

[@hasanjakir360]

Why so low number of subscribers ?

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because ..its maths ..

[@devviz]

_ICT🌤️4PM Feb 25th 2023_

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[@AJ-fo3hp]

Thank you