Reduction of Order - Linear Second Order Homogeneous Differential Equations Part 1 

Finally someone with nice handwriting and good quality video! Thanks!

I use so many of your videos for references! thank you so much! keep on doing what you're doing :)

Love that the problem can also be solved using the Euler-Cauchy method, helped piece together in my mind the relation between the two!

I was getting lost in my textbook because it skips so many steps. This video finally helped me understand this procedure!

Thankyou so much. I just went over this in my advanced applied math class and was so lost. This video helped a lot.

Thanks for the video it helped me plenty. When you watch this video and the one involving the shortcut method you appreciate why the shorter method is much more convenient.

Thanks for explaining why you're doing each step! So helpful. :)

Thank you so much.Why have you assumed C2 to be 1?

in 10 minutes he explained the concept in an easily digestible way.

Thank you. It's nice and simple but very informative!

thank you for your great work .i understand it numerical more clearly

Love u sir...❤️❤️❤️ God bless u🙏🙏

you told at the beginning of the example that we assume second solution as y = u * y1 but after finding y you treat it as general solution. I couldn't get that. Shouldn't that total expression be the second solution? Because we assumed it as so first.

Amazing,thank you!!!

Many many thanks😍...soo helpful

U the best👊🇷🇼

For this example, you can also find the indicial equation. Takes a lot less time.

Really helpful as always, thank you!!!

when you integrated w and x,and added the Ln to only w and x it would have been simpler if you add the ln to the c as well then grouped in this form Ln(c/x) then canceled the Lns with e.

very helpful, clearly explained

thank you Sir you are the best!!!! #ResepectFromSouthAfrica

Very helpful. Thank you so much!

love ur stuff

Honestly I think I might love you. Thank you.

thanks u have solved my issue..

Since power of x is the same as order of derivatives, couldn't we have used Cauchy-Euler?

many thanks :) great video. so helpful!

Thank you Sir!

Thanks!

Thanks brother 👊

thank you sir

Thank you! Really helpful :)

In this method we must have one solution to ODE to find another solution, so if we have one solution for a given ODE the why are we finding another solution ?

very helpful video thank you :)

THANK YOU!!!

really useful

can you please tell which stylus do you use to make videos

What is the difference between this and an euler ODE? Just what is being asked?

what does second solution literally mean?

Thanks

it's almost okay, I just dont get the last part where you get the second solution

10:11 Oh, you bet it was!

Why doesn't the second solution include C1(x^2)?

Who would you solve an similar equation like this one but if it didn't contain q(x)y'?

Why can we assume y2=u(x)*y1？ :P

Could you upload a video on laplace transform pls

im confused on how you found the second solution

What is homogeneous here? I did not understand the term homogeneous aspects here. What exactly homogeneous here? How exactly homogeneous here? Why it is homogeneous differential equations?

No bc why did math kinda eat with the reduction of order, I was mind blown

Thanks!! :D

answer is still wrong according to my online assignment smh, they always want it in some specific format

Important

when non homogeneous equation is given what we do

was hoping for a quote at the end =/

The given equation I had in my exam was (e^x)/x ...

good

what! no quote?!?!?

Ok