Picard method of successive approximations Example for solving ODE
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This video lecture of Picard Method - Solution of Differential Equation By Numerical Method | Example & Solution by GP Sir will help Engineering and Basic Science students to understand following topic of Mathematics:
1. Solution of Differential Equation By Numerical Method
2. Picards Method to solve ordinary Differential Equation of First Order and First Degree and example based on this rule
3 Example and Solution based on Picards Method - Solution of Differential Equation By Numerical Method
#NumericalAnalysis #PicardsMethods #DifferentialEquation #NumericalMethods #GATE #IITJAM
This Concept is very important in Engineering & Basic Science Students. This video is very useful for B.Sc./B.Tech students also preparing NET, GATE and IIT-JAM Aspirants.
Find Online Engineering Math 2018 Online Solutions Of Picards Method - Solution of Differential Equation By Numerical Method | Example & Solution by GP Sir (Gajendra Purohit)
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Time Stamp
An introduction - 0:00
Solution of ordinary Differential equation by numerical method - 0:20
Formula of Picard method - 1:25
Example 1 - 1:35
Example 2 - 6:39
Conclusion of video - 10:37
Detailed about old videos - 10:43
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Dr.Gajendra Purohit
00:12 The Picard method is a technique for solving first-order ordinary differential equations using numerical analysis.
00:58 Picard method is an iterative approach for solving ODEs.
02:08 Picard method is an iterative numerical method for solving ordinary differential equations.
03:45 Picard method of successive approximations is a technique for solving ODEs.
05:26 Picard method helps in approximating solutions to ODEs
06:58 The Picard method of successive approximations is a technique for solving ordinary differential equations (ODE)
08:35 Picard method of successive approximations is used for solving ODEs.
10:06 The Picard method is used to solve ODEs.
Thnku so much sir🙏
So Simple and more effective ❤️
Thanks a lot sir ji 🙏 for this playlist.... really helpful these videos!!!
Dear Mr. Ganjendra, it is possible to implement this method fully numerically, because lots of functions can't integrate in closed form or too fast become too complex for integration. Thank you for any hints or advice!
Bhagwaan aapka bhla kre sir students ko free mai gyan dene ke liye...
Thank youuu sirrr
Your videos are like survival kit for our exams... Thank you!!
big salute to both lecturer and cameraman. they made it easy for the student
I'm student of government degree college still i watch mejority of the classes sir.....u r giving me a glamourous and out standing lectures
Aap bhout acha explain karte ho sir aapke video se bhout help melte h tnq so much sir❤
Thanku so much sir for these videos very helpful for us🙏🙏
By your efforts we can complete our semesters
Your way of teaching is very good sir. 😊🙏🙏
Sir you explaining well
Thank you so much sir
very helpful sir, thank you so much for your efforts
Thank uh so much sir for teaching us ☺️👍
Thankyou sir, you always come at help
Thank you so much.... very helpful...
I do not even understand what you are saying, but the examples were very helpful, thank you
Sir can you please make the playlists for this ode chapter so that we can understand it part by part ❣️
x hi rakhi hui h bhai 1 mistake likh rakhe h
you videos are of great help always. thank you!
Sir you solved all the doubt thank you
You are the best teacher.
Awesome, keep it up😎👍🏻
thank you so much sir for making such good videos
Thank you very much sir for your vital help...
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Sir absolutely amazing explanation!!!!! Hats off to you sir , hope your channel reaches millions and millions of new subscribers
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i think there is a mistake in putting limit of integration in question 2 . where you(with due regard) put 1 as limit of integration instead of x
Vai to
Yep
Kyu?
e^x - e^0=e^x - 1
thank you very much sir.pray for you
Conceptual explanation is perfect but many problems in numerical methods
Many thanks to you sir
Thank you sir u are a rockstar
limit is from 0 to x, not from 0 to 1 .
Haa jii answer was wrong hai
while this is true answer is correct as he forgot to put in the limits of integeration y1 comes out to be e^x-1
THANK YOU VERY MUCH SIR
Given dy/dx=x2/(y2+1) with initial conditions y(0) =0 when x(0) =0.Use Picard method to obtain y for x=0.25 to three decimal places. Sir please solve this question
Pragya ye topic apne rtu m thodi hai
1.104
Sir, if you see the recording at 9th min,the question you were solving, in the same question, it was already given that y1 + y= e^x. on applying Picard's Thereom, you got y1=e^x, indirectly replacing that in question, we get y=0,so y would be always zero and we couldn't comment on anything. Can you please clarify me, where I am thinking wrong.
bhai wo y1 nahi y' given hai Waise ab koi kaam nahi hoga iska 😂😂
sir can you please write neately i kinda get lost in the explanation because of the writing
even if its slow dont worry , but please write neately
thank u so much sir for your excellent teaching skills .....................
Thank you sir...🌸💐
Thanks sir , your explanation is awesome
Thankyou so much sir 😊
Thank you gurudev 🙏🙏
Sir, Please upload video on Homotopy perturbation method for solving linear and nonlinear ODE.
You are Awesome sir
Thank you Sir!
Thnxs sir AMAZING SIR
Thank you so much sir
9:04 limit is from x to 0 not 1 to 0
yah!! same question @sir please clarify this
sir ne galti se x likh diya he jabki x hi hona chaiye tha
while this is true answer is correct as he forgot to put in the limits of integeration y1 comes out to be e^x-1
Excellent ❤️🔥
Thanks a lot Sir , I M READY FOR MY EXAM
Lol
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Thank you sir
very nice and useful
KY SAMJAH YA HEY SIR NEY THANK YOU
thnks
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Are Picard Method and Picard Lindelof theorem same??????... Pls reply
Thankyou sir ❤
very informative
Thanks sir ji🤗
Thank you sir😇
Thank you sir!
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Thank you so much
Thank u sir 👍👍
bold of my math syllabus to assume that I have any clue how to integrate stuff
Obtain Picard's second approximate solution of the initial value problem
y' = x²(y² + 1), y(0) = 0.
Please. Sir slove this question
Sir pls discuss...... the rule of lipschitz method of differential equation
Thank u sir
thank you sir😊
Thanks sir☺😊
Sir 1st question m x1 ki value x Kyu h ?? 😕..... And similarly for x2 and x3 also?
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Dear sir , which book do u refer , plz reply
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Thanks a lot sir !!
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Please make a video on cubic spline interpolation
Dy/dx+y=x ,,y(0)=1and h=0.2 find picard method and exactly solution absolute table plz this question solve sir
Best teacher
GOD of Engg mathematics
sir in 1st example i think something is wrong , squared in y1 value while putting n=1 and in y2's Value while putting n=2
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Thank you
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Dr.Gajendra Purohit