A Leibniz Rule Videos on Digital-University

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Videos on Leibniz differentiation of integrals from digital-university.org are available on YouTube, but the audio quality is poor and the speaker's pace is slow. Despite the clarity of explanations, one video in the series, specifically "Differentiation Of Integrals: Leibniz Rule - Part 2," is missing from both YouTube and the Internet Archive. An extensive search yielded no results for this missing video. The discussion seeks assistance in locating a saved copy or recommendations for forums or websites that could help. The inquiry highlights the challenge of accessing specific educational content online.
bamajon1974
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Good morning

I have been refreshing my memory about Leibniz differentiation of integrals and found some useful videos from digital-university.org on YouTube. Although the audio quality is poor and the speaker proceeds a bit slowly, the explanations and processes are clear. However, it seems that one video in the Leibniz rule series is missing. While the videos are still present on YouTube, the referring website no longer exists but is preserved on the internet archive.

https://web.archive.org/web/20211031012604/http://www.digital-university.org/free-calculus-videos

If you go down to the bottom of the page:

Differentiation Of Integrals: Leibniz Rule - Part 2



This video is missing, both on YouTube and Internet Archive. Extensive Google search found nothing. Just a shot in the dark but would anyone out there have saved this video they could please share? Or direct me to an appropriate subreddit/forum/website where I could get help?

Thanks!
 
Thread 'Erroneously finding discrepancy in transpose rule'

Thread 'Erroneously finding discrepancy in transpose rule'

Obviously, there is something elementary I am missing here. To form the transpose of a matrix, one exchanges rows and columns, so the transpose of a scalar, considered as (or isomorphic to) a one-entry matrix, should stay the same, including if the scalar is a complex number. On the other hand, in the isomorphism between the complex plane and the real plane, a complex number a+bi corresponds to a matrix in the real plane; taking the transpose we get which then corresponds to a-bi...
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