How To Solve Difficult Integrals Using Beta Function #engineeringmathematics

In mathematics, the beta function, also called the Euler integral of the first kind, is a special function that is closely related to the gamma function and to binomial coefficients.

Beta functions are a special type of function, which is also known as Euler integral of the first kind. It is usually expressed as B(x, y) where x and y are real numbers greater than 0. It is also a symmetric function, such as B(x, y) = B(y, x). In Mathematics, there is a term known as special functions. Some functions exist as solutions of integrals or differential equations.

Integration is a way of uniting the part to find a whole. In the integral calculus, we find a function whose differential is given. Thus integration is the inverse of differentiation. Integration is used to define and calculate the area of the region bounded by the graph of functions.

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You can watch more integration videos from this playlist:

[MikaelaPangalangan]

your videos are so helpful! thank you!

[jimmartin]

thank you a lot Mister for your thorough explaination on how to solve this kind of beta function problems. i've got around 20 of them to solve and I was a bit stuck but as it seems u substitution is the main key for the first kind of integrals, much love from Greece <3

[petermorgan]

Great example. Really enjoyed working throughh it and learned a lot. Thanks!

[uyioduware]

How do you know the value for the gamma function of fractions sir?

[josephobasa]

Bruh thank you very much for the video. It's helpful.
Buh Where u multiply by 9/4 I thought I should be 4/9