An approach to solving real-life problems using normal distribution. Approximation of results using the Lagrange-Euler method
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Keywords:
Normal Distribution, Real Life, Time Charging, Lagrange Equation, ApproximationAbstract
We deal with the normal distribution as an overview of real-life problems. Our paper focuses on
analyzing the normal distribution and its special cases by solving real-life problems and examining them
through detailed calculations and graphs. Several research papers have reported that the normal distribution
of a random variable has an enormous contribution in analyzing and comparing the data with each other,
making the process easier for other methods in real-life applications. Using numerical methods, we get the
approximations and the error during the different cases.
In this research paper, we will discuss how the Euler equation will be used to solve the same problem in a
more efficient way. The Euler method is used during the approximation process and with some widely
studied models, including the standard formulas for each method, simulations, and graphs.
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