Submit a report that documents you have implemented a project that demonstrates

Submit a report that documents you have implemented a project that demonstrates your mastery of the competencies described in this course, using evidence of activities performed and results obtained.
Evidence consists of photos, minutes, participants, dates, places, and beneficiaries, etc.
The main document must have a minimum length of 5 pages and maximum length of 10 pages (double spaced, 12 point font, New Times Roman) plus references and attachments.
The report must have the following sections describing:
The competencies you have mastered
The goals achieved
The justification for implementing the project and its scope
Articulation of benefits to third parties
The global outreach of the project
The implementation strategy and work plan
Whether you met the results that were expected
An evaluation of the overall project and competencies you have shown mastered and any follow-up activities performed
Provide evidence of having implemented the project
Be as clear and concise as possible, using a professional writing style like if you were submitting this report to your employer or supervisor at work.
Introduction: In this final report for Math 202, you will demonstrate your proficiency in applying matrix algebra and solving systems of linear equations with three variables (3 equations). Your task is to select a real-world problem that can be effectively addressed using these mathematical tools. Through this project, you will showcase your ability to model a practical scenario, set up the corresponding system of equations, and employ matrices to find a solution. This report is an opportunity to exhibit your problem-solving skills and mathematical reasoning. Below are the instructions and guidelines for completing this assignment:
Problem Selection:
Choose a real-world problem that can be addressed through systems of linear equations with three variables. The problem should be practical and relevant, demonstrating the applicability of matrix algebra in solving real-life challenges.
Problem Modeling:
2. Clearly define the problem and its context. Explain why solving this problem is important or useful in the given context.
Formulating Equations:
3. Develop a system of three linear equations that accurately models the problem. Each equation should involve three variables. Explain how you arrived at these equations and justify their relevance to the real-world problem.
Matrix Representation:
4. Represent the system of equations in matrix form (Ax = b), where A is the coefficient matrix, x is the variable vector, and b is the constant vector. Show the matrices explicitly and discuss any matrix operations involved. (https://octave-online.net/Links to an external site.)
Solving the System:
5. Use matrix methods to solve the system of equations. Clearly present the steps you took, whether it’s through row reduction, matrix inversion, or any other appropriate technique. Show your work and calculations.
Interpretation of Results:
6. Interpret the solutions in the context of the original problem. What do the values of the variables signify, and how do they address the problem’s requirements or constraints?
Conclusion:
7. Summarize the main findings of your analysis, highlighting the significance of the solutions within the problem’s context.