03 - Deriving the Essential Laplace Transforms, Part 2

In this lesson we continue deriving the essential laplace transforms.

[goldCrystalhaze]

So many years, crap teachers tried to make us hate math. Every science is built on small logical steps. If only i had a teacher like this, taking the time to explain those logical steps, then my life at the university would be much more cool...Thank you so much sir!

[brucemitchell]

Hey man. This is great! I did this stuff at uni nearly 45 years ago. I learnt it all from books and must have passed an exam in it, but it never really stuck. (To tell you the truth, I've never had to use it in my career, and I'm close to retirement now.) But, for the love of mathematics, I finally understand it, and that is all thanks to your detailed presentation. I cannot tell you how grateful I am.

[davidmukwakwami]

Anyone here during this lock down?? He's a great teacher indeed

[rodericksibelius]

This Electrical Engineer, who is also great teacher of mathematics who can explain the full details and reviews how those steps are derived are the ONES we need in this world of ENGINEERING.

[perezallessandra]

I just wanted to thank you for everything. For the patience and everything. I will always put you in my credit once I get my degree. Thank you Sir <3.

[CorporateCat]

Your videos are the reason I'm gonna pass ODEs. Infinite likes!

[zahratunnisa]

Thank you so much, Jason. this is very helpful for me. It's very difficult to find a teacher or lecturer who teaches mathematics clearly like you. Stay like this, I think you will be a new teacher in my life, especially in mathematics

[othmanabdalamohamedadanabd]

If today 's education is not more important than a university degree, then I have enough knowledge about your lessons and I can better understand my teacher at home, I respect you.
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[gregsimpson]

What you have done here is really important. Derivations are very important for understanding and unfortunately there is a lot of maths today done by students by being given the formulae and just applying it. Thats ok provided they have at least once, derived that tool I have not done LTs for decades but your clear analysis is a doddle - so I've learnt it all again after an engineering career. Well done!!

[sumayaabdinorelmi]

Dear teacher, really, it's my first time to understand this topic thank you so much

[emmanuelagwu]

You are just incomparable sir! May. God bless you more with knowledge and wisdom

[IBumpg]

Though I agree that some lecturers did not spend the time to do the details, one of the culprits in this case is the requirement by the schools that certain topics have to be completed in a given time frame. This limits any discretion on the part of the teacher/lecturer.

[freedominchristjesus]

Thank you so much Sir. This is the best video tutorial I've watched on Laplace Transform.

[joesyte]

I have been following and I am glad I did. Made more comprehensible.

[aurummukhacwa]

God bless you and your family sir. This has helped me a lot. I appreciate it

[waheed]

Studying this for my control dynamics class because my teacher didn’t taught me this :’). Great video and amazingly explained

[chongyixiang张奕祥]

Thank you, you are a very good teacher. Really clear writing and steps

[nox]

You are a great teacher. I wish I had you in college. You're worth your weight in gold... no, worth my weight in gold. 😁

[trelosyiaellinika]

Of course this too is interesting to know, the classical derivation, from the roots, of L T of cosine and sine, but there is a much more elegant and straightforward way to derive both at the same time. Just treat the cos(βt) & sin(βt) as the real and imaginary parts of e^(iβt) and you will get 1/(1-iβ) and multiplying top and bottom with the complex conjugate you'll get (s+iβ)/(s^2 + β^2)

[usamabinmahbub]

Thank you sir for your suchn a wonderful way of explanation make easier to understand a problem.Take love from Bangladesh.