Math

Explore films and collections about this subject.

Highlights
Aristotle's Wheel Paradox - To Infinity and Beyond
ExploreAristotle's Wheel Paradox - To Infinity and Beyond
Highlights
Divergence and Curl - The language of Maxwell's equations, Fluid flow, and more
ExploreDivergence and Curl - The language of Maxwell's equations, Fluid flow, and more
Highlights
Chapter 1 - The Essence of Calculus
ExploreChapter 1 - The Essence of Calculus
Highlights
Chapter 2 - The paradox of the derivative
ExploreChapter 2 - The paradox of the derivative

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17:33
Chapter 3 - Derivative Formulas Through Geometry
In this video, we aim to intuitively derive the formulas for derivatives using a geometric perspective. It might be easy to forget, but at its core, a derivative is simply about observing the minute changes in one quantity in relation to a tiny change in another quantity. In this video and the next, our goal is to demonstrate how you can think about some of these rules in a visual and geometric way. I really want to emphasize that you should never forget that these minute changes are at the heart of derivatives. In this video, we'll derive the power rule and the derivative formula for sine by examining the geometry of the problem.
11:42
Aristotle's Wheel Paradox - To Infinity and Beyond
This video, published by the "Up and Atom" channel on June 11, 2020, explores Aristotle's Wheel Paradox. The video begins by explaining the paradox, which involves two wheels of different sizes traveling the same distance in one full rotation, a concept that puzzled mathematicians and philosophers for centuries.
Persian audio
14:25
Chapter 12 - The other way to visualize derivatives
This video is from the 3Blue1Brown channel on YouTube, titled "The other way to visualize derivatives | Chapter 12, Essence of calculus." It was published on May 19, 2018, and has garnered over 3.4 million views to date.
22:19
Taylor series | Chapter 11, Essence of calculus
This video is from the 3Blue1Brown channel on YouTube and discusses Taylor series. The title of the video is "Taylor series | Chapter 11, Essence of calculus," and it was published on May 7, 2017. It falls under the education category and has been viewed over 3,757,837 times.
5:38
Higher order derivatives | Chapter 10, Essence of calculus
This video is from the 3Blue1Brown channel on YouTube, titled "Higher order derivatives | Chapter 10, Essence of calculus." It was published on May 7, 2017, and has a duration of 338 seconds. The video focuses on teaching the concept of higher-order derivatives, particularly emphasizing the second derivative and how to interpret it in the context of graphs and motion.
12:38
What does area have to do with slope? | Chapter 9, Essence of calculus
This video, titled "What does area have to do with slope? | Chapter 9, Essence of calculus," is by the channel "3Blue1Brown" and was published on May 6, 2017. It's an educational video exploring why integrals and derivatives are inverses of each other.
20:45
Integration and the fundamental theorem of calculus | Chapter 8, Essence of calculus
The video you're interested in is titled "Integration and the fundamental theorem of calculus | Chapter 8, Essence of calculus" by 3Blue1Brown, published on May 5, 2017. It's an educational video that delves into the intuition behind integrals and their relationship with derivatives. The video has garnered over 2 million views, indicating its popularity and relevance in the field of mathematics education.
18:26
Limits, L'Hôpital's rule, and epsilon delta definitions | Chapter 7, Essence of calculus
The video you selected is from the 3Blue1Brown channel on YouTube and discusses fundamental concepts in calculus, including formal derivatives, the epsilon-delta definition, and the rationale behind L'Hôpital's rule. It is ideal for those interested in mathematics and seeking a deeper understanding of basic concepts in differential and integral calculus.
15:33
Chapter 6 - Implicit differentiation, what's going on here?
This video is from the 3Blue1Brown channel, titled "Implicit differentiation, what's going on here? | Chapter 6, Essence of calculus," published on May 3, 2017. It discusses the concept of implicit differentiation in calculus and explains how this concept can provide a better understanding of mathematical problems.
13:49
Chapter 5 - What's so special about Euler's number e?
This video was published by the channel "3Blue1Brown" on May 2, 2017, and is titled "Chapter 5 - What's so special about Euler's number e?". In this video, the topic of "Euler's number e" and why the powers of this number are proportional to their own derivatives are explored.

Essence of Calculus

17:33
Chapter 3 - Derivative Formulas Through Geometry
In this video, we aim to intuitively derive the formulas for derivatives using a geometric perspective. It might be easy to forget, but at its core, a derivative is simply about observing the minute changes in one quantity in relation to a tiny change in another quantity. In this video and the next, our goal is to demonstrate how you can think about some of these rules in a visual and geometric way. I really want to emphasize that you should never forget that these minute changes are at the heart of derivatives. In this video, we'll derive the power rule and the derivative formula for sine by examining the geometry of the problem.
14:25
Chapter 12 - The other way to visualize derivatives
This video is from the 3Blue1Brown channel on YouTube, titled "The other way to visualize derivatives | Chapter 12, Essence of calculus." It was published on May 19, 2018, and has garnered over 3.4 million views to date.
22:19
Taylor series | Chapter 11, Essence of calculus
This video is from the 3Blue1Brown channel on YouTube and discusses Taylor series. The title of the video is "Taylor series | Chapter 11, Essence of calculus," and it was published on May 7, 2017. It falls under the education category and has been viewed over 3,757,837 times.
5:38
Higher order derivatives | Chapter 10, Essence of calculus
This video is from the 3Blue1Brown channel on YouTube, titled "Higher order derivatives | Chapter 10, Essence of calculus." It was published on May 7, 2017, and has a duration of 338 seconds. The video focuses on teaching the concept of higher-order derivatives, particularly emphasizing the second derivative and how to interpret it in the context of graphs and motion.
12:38
What does area have to do with slope? | Chapter 9, Essence of calculus
This video, titled "What does area have to do with slope? | Chapter 9, Essence of calculus," is by the channel "3Blue1Brown" and was published on May 6, 2017. It's an educational video exploring why integrals and derivatives are inverses of each other.
20:45
Integration and the fundamental theorem of calculus | Chapter 8, Essence of calculus
The video you're interested in is titled "Integration and the fundamental theorem of calculus | Chapter 8, Essence of calculus" by 3Blue1Brown, published on May 5, 2017. It's an educational video that delves into the intuition behind integrals and their relationship with derivatives. The video has garnered over 2 million views, indicating its popularity and relevance in the field of mathematics education.
18:26
Limits, L'Hôpital's rule, and epsilon delta definitions | Chapter 7, Essence of calculus
The video you selected is from the 3Blue1Brown channel on YouTube and discusses fundamental concepts in calculus, including formal derivatives, the epsilon-delta definition, and the rationale behind L'Hôpital's rule. It is ideal for those interested in mathematics and seeking a deeper understanding of basic concepts in differential and integral calculus.
15:33
Chapter 6 - Implicit differentiation, what's going on here?
This video is from the 3Blue1Brown channel, titled "Implicit differentiation, what's going on here? | Chapter 6, Essence of calculus," published on May 3, 2017. It discusses the concept of implicit differentiation in calculus and explains how this concept can provide a better understanding of mathematical problems.
13:49
Chapter 5 - What's so special about Euler's number e?
This video was published by the channel "3Blue1Brown" on May 2, 2017, and is titled "Chapter 5 - What's so special about Euler's number e?". In this video, the topic of "Euler's number e" and why the powers of this number are proportional to their own derivatives are explored.
15:55
Chapter 4 - Visualizing the Chain Rule and Product Rule
The video you have selected was published by the channel 3Blue1Brown on May 1, 2017, titled "Visualizing the chain rule and product rule | Chapter 4, Essence of calculus." This educational video provides a visual explanation of the chain rule and product rule and the reasons behind their validity.

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Recommended

Aristotle's Wheel Paradox - To Infinity and Beyond

Divergence and Curl - The language of Maxwell's equations, Fluid flow, and more

Chapter 1 - The Essence of Calculus

Chapter 2 - The paradox of the derivative

تازه ها

Chapter 3 - Derivative Formulas Through Geometry

Aristotle's Wheel Paradox - To Infinity and Beyond

Chapter 12 - The other way to visualize derivatives

Taylor series | Chapter 11, Essence of calculus

Higher order derivatives | Chapter 10, Essence of calculus

What does area have to do with slope? | Chapter 9, Essence of calculus

Integration and the fundamental theorem of calculus | Chapter 8, Essence of calculus

Limits, L'Hôpital's rule, and epsilon delta definitions | Chapter 7, Essence of calculus

Chapter 6 - Implicit differentiation, what's going on here?

Chapter 5 - What's so special about Euler's number e?

Essence of Calculus

Chapter 3 - Derivative Formulas Through Geometry

Chapter 12 - The other way to visualize derivatives

Taylor series | Chapter 11, Essence of calculus

Higher order derivatives | Chapter 10, Essence of calculus

What does area have to do with slope? | Chapter 9, Essence of calculus

Integration and the fundamental theorem of calculus | Chapter 8, Essence of calculus

Limits, L'Hôpital's rule, and epsilon delta definitions | Chapter 7, Essence of calculus

Chapter 6 - Implicit differentiation, what's going on here?

Chapter 5 - What's so special about Euler's number e?

Chapter 4 - Visualizing the Chain Rule and Product Rule