The chain rule for derivative!
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- Опубліковано 30 вер 2023
- Learn how to use the chain rule when we take the derivative in our calculus 1 class. This is the most clear way to structure the chain rule derivative problems. Check out my chain rule playlist for more calculus practice problems. • the chain rule, calcul...
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More examples: ua-cam.com/play/PLb2SZv7eAqplQsU11q2idrax4-jTiHvzh.html
Super simple and intuitive way to do it! Couldn't have done it without this video, thank you so much!
extremely helpful
Super helpful!!
thanks bro. u r the best
W teacher really helped
Nice video. What did you think of my latest video on chain rule using Leibniz notation?
In summary: d/dx (f(g)) = f'(g) * g'
Last answer to the final question is supposed to be 4sec^3xtanx right? Because i see the exponent of secx being 4 4:14
I think that it was raised to the fourth and not to the third power because they were combining it with sec^1.
isn't it power of a power rule? so you'd multiply (sec^1)^3 = sec^1x3 = sec^3@@aidangilmartin8716
@@NB-ye8mqIt could be. I took it as secx^3 times secx^1 and then just added the exponents because they are being multiplied together but I could be wrong
W
isnt the first one should be 3x^2 +4x not +2x
it's 2x because of x^2
@@petrichor121 yep figured it out yesterday