#ode help
81 messages · Page 1 of 1 (latest)
ya this does not seem like a good explanation
ya..
you might want to look at other sources
any good ones you got?
but the super vague idea is making a guess so that you can reduce it to product rule of derivative
In mathematics, an integrating factor is a function that is chosen to facilitate the solving of a given equation involving differentials. It is commonly used to solve non-exact ordinary differential equations, but is also used within multivariable calculus when multiplying through by an integrating factor allows an inexact differential to be mad...
you can maybe start here
the prime notation they use kinda not obvious to understand too
better if they would have chosen the leibniz
i was thinking to change the book tbh
ya sometimes that helps
any good counter ones?
which deal easily
but regarding notation of derivative you should be comfortable with either
hm
i think boyce and prima is alright for proofs
the over all content is all over the place imo tho
ya boyce and prima should be fine
oh alr i will check it out
its something which make me more comfortable with the newton and leibniz notation
the prime one
is idk
very uncomfortable
fair, but I think its good to get comfortable with both imo
but in the end its just notation
how long
do you think
it should take for odes to complete
fully depends on how much time you commit to it
you can finish ode in a week if you want
finish meaning go thorugh the book and do every problem
i see...
one last question
do you know the book "calculus made easy" by thompson?
or at least multi calculus?
yea i bet
i was wondering if i could get a small book
with an easy to go content
questions i can get from anywhere
just like this book yk
ode
i tried to watch one but it wasnt that good, so i switched to lectures
and yt got few only
on odes
Let me introduce you to the holy grail of undergraduate math guides:
Here is a set of notes used by Paul Dawkins to teach his Differential Equations course at Lamar University. Included are most of the standard topics in 1st and 2nd order differential equations, Laplace transforms, systems of differential eqauations, series solutions as well as a brief introduction to boundary value problems, Fourier series and ...
I find pauls notes to lack theory maybe I havn't looked into it as much
i think if you're doing pure math really finding the right textbook is the best thing to do imo
Well, it's supposed to be a collection of introductory courses. You will have a much easier time understanding more advanced concepts after completing them.
I really liked them but i would like the same level as for linear algebra
do ya got any?
i understood the equation ch so well
tysm
for this
You want an introductory course for linear algebra?
yes
similar format as this
loved this book
There's 3blue1brown's excellent video series about linear algebra on YouTube, but I suppose that's not what you want.
yea
i dont need that
i alr watched them
if you find any link me up
thank you so much!
oh damn this one gut
ima use it and let you know after one´or two days ty
hey
i was wondering if there's a workbook too?