Simpson’s 1/3 Rule || Simpson one third Method to solve Numerical Integration || NEB Class 12 Math
Simpson’s 1/3 Rule || Simpson one third Method to solve Numerical Integration || NEB Class 12 Math If you want to contribute[support] to my work, please read this !! Why should you support ?? Through free educational content, we are together going to storm up a revolution that will create a brighter, better and free learning environment for all of us. To make this happen, I need your constant support. I am from you, and your support is my root. It’s the only way we can continue to create free learning content for every students. If you Support me with any amount via esewa or khalti you will be listed as a Top Supporter in my next video, fb page and website. Please use id 9812391588 for esewa or khalti transfer !! Please mention your name, address and any messages (optional) while donating. Beside donation, you can also support my work by sharing video links with friends and posting some comments. Thank you !! Simpson’s rule is one of the numerical methods which is used to evaluate the definite integral. Usually, to find the definite integral, we use the fundamental theorem of calculus, where we have to apply the antiderivative techniques of integration. However, sometimes, it isn’t easy to find the antiderivative of an integral, like in Scientific Experiments, where the function has to be determined from the observed readings. Therefore, numerical methods are used to approximate the integral in such conditions. Other numerical methods used are trapezoidal rule, midpoint rule, left or right approximation using Riemann sums. Here, we will discuss Simpson’s rule formula, 1/3 rule, 3/8 rule and examples. simpson 1/3 rule numerical methods, simpson 1/3 rule numerical methods in hindi, simpson 1/3 rule numerical methods derivation, simpson 1/3 rule derivation, simpson 1/3 rule integration, simpson 1/3 and 3/8 rule numerical methods, simpson 1/3 rule example problems, simpson's 1/3 rule area, integration by simpson 1/3 rule
