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Question: The formula of numerical integration is Tn=12(Ln+Rn), where algorithms are used to calculate a definite integral. Take suitable examples to discuss how numerical integration anomalies are useful in understanding the unknown variables which cannot be calculated through standard analytical methods.
Solution: Different types of numerical techniques can be implemented such as the trapezoidal rule, Simpson's rules, Gauss's and Newton-Leibnitz rules to calculate numerical integration. The method is aimed at a combination of evaluations to find an approximation. Evaluation at a finite set of points requires inverse differentiations. For the proposed discussion of numerical integration, the example of techniques used in civil engineering has been taken. Calculating the integrals to find the shape of a building is a practical case and is further discussed in this study…Read More
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