(1:2) Where the Laplace Transform comes from (Arthur Mattuck, MIT)
Loading...
31,832
Top Comments
see all
All Comments (25)
-
Sometimes when I'm in math class, I feel so out of Laplace
-
amazing!
-
maclaurin series
1+ x^2 + x^3 + .... + x^n
taylor series representations, using
1 + x/1! + x^2/2! + x^3/3! + .... + x^n/n! to represent e^x
sounds like some people should look at some previous lectures in order to understand this...most people including myself forget stuff, especially taylor series representations for things like sinh or cosh
-
this is a fuking thing
-
esta horrible no entiendo
-
I was teaching myself this kind of stuff yesterday without even realizing it! lol
-
dont go stupid school, go best school.
-
you didn't have to take differential equations?
Loading...
You will see concepts of differential equations many times and in many classes throughout your education.
It tends to be after you've "learned" it through many stages of advance before you realize you know very little about differential equations.
troponinnutrition 3 years ago 6
This is the 19th lecture of 18.03 Differential equations course
koteroni 1 year ago 5