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Calculus 1 - Integration & Antiderivatives
40:04
YouTubeThe Organic Chemistry Tutor
Calculus 1 - Integration & Antiderivatives
This calculus 1 video tutorial provides a basic introduction into integration. It explains how to find the antiderivative of many functions. Direct Link to The Full Video: https://bit.ly/3DUYLdO Full 1 Hour 13 Minute Video: https://bit.ly/41WNmI9 Integration - Free Formula Sheet: https://www.video-tutor.net/calculus-formula-sheets.html ...
2.6M viewsJul 10, 2018
Gaussian Integral Applications
The Gaussian Integral aka Euler–Poisson Integral Abraham de Moivre originally discovered this type of integral in 1733, while Gauss published the precise integral in 1809. The integral has a wide range of applications. For example, with a slight change of variables it is used to compute the normalizing constant of the normal distribution. The same integral with finite limits is closely related to both the error function and the cumulative distribution function of the normal distribution. In phys
0:20
The Gaussian Integral aka Euler–Poisson Integral Abraham de Moivre originally discovered this type of integral in 1733, while Gauss published the precise integral in 1809. The integral has a wide range of applications. For example, with a slight change of variables it is used to compute the normalizing constant of the normal distribution. The same integral with finite limits is closely related to both the error function and the cumulative distribution function of the normal distribution. In phys
Facebook𝑶𝒑𝒆𝒏𝑴𝒂𝒕𝒉𝑪𝒊𝒓𝒄𝒍𝒆
733 viewsNov 15, 2022
Gaussian Integral 🔥 Explained!”
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Gaussian Integral 🔥 Explained!”
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DoMath-Calculus Integral Calculus : Applications of Integration : Center of Mass 02
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DoMath-Calculus Integral Calculus : Applications of Integration : Center of Mass 02
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The Gaussian integral is a fundamental result in mathematics, especially in probability and physics. It evaluates the integral of the exponential function with a negative square exponent over the entire real line. Surprisingly, the result is the square root of π, even though the function itself has no elementary antiderivative. This elegant outcome plays a central role in the normal distribution and in solving problems involving heat, diffusion, and quantum mechanics. 📌Support us - Like/Share/F
The Gaussian integral is a fundamental result in mathematics, especially in probability and physics. It evaluates the integral of the exponential function with a negative square exponent over the entire real line. Surprisingly, the result is the square root of π, even though the function itself has no elementary antiderivative. This elegant outcome plays a central role in the normal distribution and in solving problems involving heat, diffusion, and quantum mechanics. 📌Support us - Like/Share/F
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