Calculus | Derivatives of a Function - Lesson 7 | Don't Memorise

[@InfinityLearn_NEET]

#DidYouKnow: the derivative of the position of a moving object with respect to time is the object's velocity: this measures how quickly the position of the object changes when time advances. To learn more about Calculus, enroll in our full course now: infinitylearn.com/cbse-fullcourse?KZbinDME&G2SXsQ&Comment To watch more Calculus videos, click here: bit.ly/CalculusBasics

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I failed calculus twice, but finally passed with a B the third time. If only I had seen these videos earlier I could’ve avoided a world of pain. This made everything click. Calc 2 is in the fall so hopefully my new and deeper understanding of this stuff will make a difference in that class. Thank you!!

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@@anisa2273 Yeah calc 1 was rough. I got an A in calc 2 in the fall, though! Thankfully my degree doesn't need anything above that so I'm done with math :) but I ended up really enjoying it. Hopefully you passed!

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@@12.vaishnavinukala26 Thanks! I ended up getting an A in calc 2 last fall and actually really enjoyed it.

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Animator is the hidden hero in all the don’t memorise videos

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"You would probably be laughing because we know earth is round " "Flat earthers left the chat" 😂😂

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almost round

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Geospherical in shape, not round

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3:31 *Flat-earthers joined the chat* 3:36 *Flat-earthers left the chat*

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One of the most conceptual utube channel great really great

[@InfinityLearn_NEET]

Thank you so much for your appreciation. We are glad that you understood the concept. For more videos, please visit our website - dontmemorise.com/

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Totally different from how it's taught in France ! Thank you for this video

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I love you .God bless you my dear .I learnt a lot .

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Till now that I am in college ,I was never taught that how steepness or the slope depends on tangent . But this video was extremely helpful as now I understood that how steepness depends upon tangent , I just found a gem on youtube . Thanks very much .

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Best Explanation, I have seen many videos since 2009 yr, no one explain the concept of differentiation such with such clearity.Great Keep it up, this will help many of students who are actually trying to know what and why we are learning Calclus. 👍👍

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[@InfinityLearn_NEET]

I'm glad to hear that. Please subscribe and press the bell icon to never miss a video: bit.ly/DontMemoriseKZbin Happy Learning :)

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[@InfinityLearn_NEET]

Thank you so much Gautam for your appreciation. We are glad that you understood the concept. For more videos, please visit our website - dontmemorise.com/

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[@InfinityLearn_NEET]

It's my pleasure. We are glad that you understood the concept. We are happy that we could help you learn. For more videos, please visit our website - dontmemorise.com/

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I request you to make a video on difference among ( ∆x/∆y ; dx/dy ; partial derivative of x/ partial derivative of y)

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[@dwaipayandattaroy9801]

Why ratio is for to be considered, two simple way of finding the steepest is by Take the distance of horizontal line from the initiation of the slope to the spot that forms the 90' on the horizontal line. ( the greater the horizontal distance to reach the 90' spot is less steeper) Some for on the steep line , the lesser the vertical drop of an imaginary line to the base from any given random point along the steepy path with in first couple of meters of the elevation .

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I have been struggling for years to understand this concept of differentiation . Thank you so much However, I think in 9:28 the formula does have a name " Difference quotient"

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Hello, I am 12 years old and I was studying calculus and this video helps me alot 👍👍👍👍👍

[@InfinityLearn_NEET]

That's great, Zeina! We are glad our video was helpful to you. Thanks and keep watching! 🙂🙂

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[@InfinityLearn_NEET]

Thank you so much for your appreciation. We are glad that you understood the concept. For more videos, please visit our website - dontmemorise.com/

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[@InfinityLearn_NEET]

You're very welcome! :)

[@MITTU7601]

9:11 why can't we simply find f(x) ? if we do that, we get the speed of the object at that time x. why do we have to differentiate?

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I love when narrator say steeper like steeperrr.

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