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thank you for this video

Thank you so much. I will love to have a chat with u sir. This is my area of research

Hi Reindolf Your videos are helpful. Do you have a video on finding the general solution of a matrix method by checking linear independence of solutions by determining the Wroushian. ODE 2 >>

كيف يمكنني التواصل معك ارجو الرد

Great video, Sir Reindolf. I've been following your videos for some time now and I must say that you are really good.

Thank you so much, dude. I've been stuck on this.

Man u

Woww I'm new to Disease modelling and also SIR differential equation, need help

Thank you 👍

Thank you 👍

Very Helpful. Thank you

Hi. I have a question: In this approach, the computation effort seem to be very higher than the usual way to solve. Do you think so too?

Great video

An amazing explanation Appreciate it

This video is difficult to understand because you already solved everything and you just reading through like a novel

Amaizing

Interestingly, no one tried to solve this analytically and get: 3 x1 = 4 / 38 x2 = -9/38 x3 = 25/38 Seems those values could be obtained in this form using Jacobi algorithm without going to decimal places.

how to solve a question having three variables

how to solve a question having three variables

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Thank you very much. I really needed this

Please I need questions to solve

please check the calculation of the eigenvalue well. I guess it's x'Ax/(x'x) where x' is the hermitian transpose of x

Do you offer private classes? I'm working on a project that's a real bother to me. The person assigned to me isn't quite helpful. Can you please help?

Congratulations 🎉🎉🎉🎉.

Why didn't you multiply the integrating factor by the -3u?

Thank you

Omo can't catch up

Very good the video!

Excellent explanation of everything, thanks to you🙏🏾

Thanks

at time 13:56, why did you jump the cell with allocation 175 and a cost of three straight to the empty cell with cost 6 ?

Can we have the slides please

That’s very good

sorry but the explanation is really bad

Great work ❤ 3:07

Great work ❤

Why did you leave the last but one column in the 2nd iteration??? The M3 column

Consider the differential equation 𝑑𝑦 𝑑𝑥 + 𝑦 𝑥 = 5 (𝑥 2 + 2)(4𝑥 2 + 3) , 𝑥 > 0 Given that 𝑦 = 1 2 ln 7 6 at 𝑥 = 1, show that the solution of the above differential equation can be written as 𝑦 = 1 2𝑥 ln ( 4 𝑥 2 + 3 2 𝑥 2 + 4 ) .please help

I think the last cond 0≤φ<α also correct.

I don’t like the way you thought why are you rushing

Congratulations SNR BRO

great work

excellent

bro can you send of the link of this book

Forever glorious

Variables are different😢😅

good but change your english modulation so everyone could undertand thanky you man

can you help me on how to do normalization of a system of ODEs? Thank you