Chain rule: partial derivative of $\arctan (y/x)$ w.r.t. $x$

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Uploaded by on Nov 16, 2008

I discuss and solve an example where we calculate the partial derivative of $\arctan (y/x)$ with respect to $x$. The method of solution involves an application of the chain rule. Such an example is seen in 1st and 2nd year university mathematics.

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Uploader Comments (DrChrisTisdell)

  • thank you very much! i wish proffs in my uni would teach your great diagram.

  • @Gearzish You might like to show your Prof if they are unaware of the diagram. Certainly helps from a computational point of view.

  • Hi Dr. Tisdell!

    Thank you very much for this example. I am currently studying Calculus 2 in Melbourne and this helped me a lot. Thanks once again.

  • You're welcome!

Top Comments

  • wow clear and thorough~~ simply wonderful~

  • This is very clear and made simple. Cheers.

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All Comments (43)

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  • Excellent! So much was made clear! Thank you!

  • oh wow!!! thank you!! :)

    that was a very clear, step-by-step explanation. just what's needed.

  • THANKS YOU SOOOOOOOOO MUCH FOR THIS.... I UNDERSTOOD EVERYTHING YOU SAID AND I ACTUALLY UNDERSTAND THE CONCEPT NOW!! I WAS STUCK ON A QUESTION AT HOME AND THANKS TO YOU I FINALLY FIGURED IT OUT.. THANKS SO MUCH AGAIN

  • thanks a lot for this video, I am studying Calculus 2 at Southampton University, makes so much more sense when I saw you work through it!

  • @870rahu /watch?v=cm4N04A-G8U for some Taylor and Maclaurin series. Enjoy!

  • hello, do you have videos on high order partial derivatives involving chain rules?

  • thanks alot that makes sense finally!! i wanna become math professor one day...cuz its so complicated initt...thanks alot

  • thx!

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