Task 4 The solution of the system of three linear equations: a₁x+by+ c₁z = d₁ a2x+by+cz d₂ ax + by + z = d depends on the values of a,,b,c,d,, a₂ C₂da,b,c and d¸ The system may have: • A unique solution. • No solution. • Infinite solutions. a) Write a function that uses the inputs abc abcdab2c and d to determine whether the system has a unique solution, no solution, or infinite solutions. Use a matrix method (e.g., Gaussian elimination) or MATLAB's "\" operator to compute the solution if it exists. b) Write a separate script (M-file) that uses the function created in part (a) to determine whether the system has a unique solution, no solution, or infinite solutions using the function created in art a. The script should prompt the user for inputs and display the result as one of the three possibilities: A unique solution. • No solution. • Infinite solutions. Additionally, the script should plot the three planes corresponding to the equations in 3D space. If a unique solution exists, plot the point of intersection. Use a 3D plot over the interval [-10,10] for X, Y, and Z to visually represent the system.
Task 4 The solution of the system of three linear equations: a₁x+by+ c₁z = d₁ a2x+by+cz d₂ ax + by + z = d depends on the values of a,,b,c,d,, a₂ C₂da,b,c and d¸ The system may have: • A unique solution. • No solution. • Infinite solutions. a) Write a function that uses the inputs abc abcdab2c and d to determine whether the system has a unique solution, no solution, or infinite solutions. Use a matrix method (e.g., Gaussian elimination) or MATLAB's "\" operator to compute the solution if it exists. b) Write a separate script (M-file) that uses the function created in part (a) to determine whether the system has a unique solution, no solution, or infinite solutions using the function created in art a. The script should prompt the user for inputs and display the result as one of the three possibilities: A unique solution. • No solution. • Infinite solutions. Additionally, the script should plot the three planes corresponding to the equations in 3D space. If a unique solution exists, plot the point of intersection. Use a 3D plot over the interval [-10,10] for X, Y, and Z to visually represent the system.
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
Section: Chapter Questions
Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...
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