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mathematical software (MatLab, Maple, Mathematica, or other mathematical software).If you are using a programming language not supported by, you can email the source code to me. HOW TO SUBMIT: If your project is code, please submit it using an online coding site like – once your code is working on the site, you can simply submit a link.if you choose to write code, your program should output the values of and so on at each stage (See Project Requirements below for more details).a programming language (Java, Perl, or other programming language).HOW TO SUBMIT: If your project is a spreadsheet, either share it with me (if it is in Google Sheets or a similar cloud-based platform), or email the file to me as an attachment.if you choose to create a spreadsheet, you should have columns for, and so on, and each stage should appear in its own row (See Project Requirements below for more details).a spreadsheet (Excel, Google Sheets, or other spreadsheet).You can choose your technology tool for this job – use any one of the following: Please include a link to your project (if it is online), or clearly state that you will be sending me the files by email (and don’t forget to do it!).Why is this assignment included in the class (instead of just computing the various methods using a calculator)?.Why do we need numerical methods in addition to the other methods studied in the class?.What kind of technology did you decide to use, and why? Did you encounter any unexpected challenges in completing this project? Describe the process of building your numerical methods calculator.
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Describe your project and how it works.Leave your response to this part as a comment on this post. Write one or two paragraphs (minimum 300 words) responding to the following. How many correct decimal digits did each method produce? Which method was the most accurate? Compare the exact value of obtained in Part II to the three numerical approximations obtained in Part I. Type or write your answer to this part and submit it with your project. Find the exact solution to the Initial Value Problem and use it to determine the exact value of. See “Project Requirements” below for more details. Part I: Use technology (see “Technology Options” below) to approximate the solution to the Initial Value Problem using Euler’s Method, the Improved Euler’s Method, and the Runge-Kutta Method, each with a step size.