Simpson's 3/8 rule (Composite)
Simpson's 3/8 rule (Composite)
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Get Master at Math on Instagram: "In numerical integration, Simpson's rules are several approximations for definite integrals, named after Thomas Simpson The most basic of these rules, called Simpson's 1/3 rule, or just Simpson's rule, reads ∫ₐᵇ f(x) dx ≈ h/3 [f(a) + 4f(a+h) + f(b)] where h = (b-a)/n is the step size for n = 2 If the 1/3 rule is applied to n equal subdivisions of the integration range [a, b], one obtains the composite Simpson's 1/3 rule. Points inside the integration range are g
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