Find the Interval That a Linear First Order Differential Equation Has a Unique Solution

This video explains how to determine the interval that a first order differential equation initial value problem would have a unique solution.
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[@mathsathawthornhigh]

Love the video. Love the quote.I studied Maths at The University of Wales many years ago and this brought back some happy memories, Really well presented and explained.

[@ShAlAmAnAyA3]

I finally get this. THank you for the different examples that covered important functions!

[@merameskul]

Finally i learned, thanks..

[@keyagemechu9292]

Great examples! Keep it up! Also, the quotes at the end are very motivational. Thank you much.

[@GenuinePeacefulTimes]

Great video. Easy to understand and very helpful.

[@alnurzhussupov8210]

thank you for helping me with a HW!

[@Mathispower4u]

Happy to help!

[@motassimjihad8165]

Beautiful quote 👌

[@lucascruz3977]

Thanks for the video, very helpful and elucidative!

[@harshaniperera6855]

Finally i got the concept

[@ericingalls4701]

I did find this helpful, thank you very much.

[@thies2us]

You are so helpful. It is unreal!

[@oliveraherne5547]

+Mathispower4u just have a problem understanding one of your examples in the video, dy/dx + tan(x)y = sin (x), wherein you treat it as a linear ode. Aren't P and Q non linear functions here? Any answer would be appreciated thank you.

[@harunaaminu6814]

Pat Mustard Actually, they're functions of x not y, so they're linear.

[@m.a.shahid4927]

I think at 5:49 you made a mistake. Shouldn't the interval of unique solutions be from (-infinity, 3) and (3, infinity) rather than (0,3) and (3, infinity)?

[@ThePost1994]

Nope; you can't take the logarithm of a negative number :)

[@yasirmalik198]

The helpfulness if the video can be judged from like dislike ratio!

[@TheV2ng]

such a noice explanation

[@dshorey94]

Great lesson! Thanks!!!

[@shirleywang789]

Thanks so much!!!! You're so great!

[@ezioorans4265]

Thanks a lot

[@BabyAbood123]

thanks a lot!

[@FletusDiablo-be2fw]

Thx m8

[@Mathispower4u]

You are welcom!