Question

Q3: (30 points) Solve the below system of linear equations using Scilab to find the value of a, b, and c. b + 3c sin(50°) + ?12 a sin(3?) + X = 10 a sin(50°) - b sin(3?) + 10c - 60Y = 0 ?92 a - 3c sin(?) + 120 = 0 Use the below steps: • Organize the equations to have the variables on the left hand side of the equal sign and the constants are on the right hand of the equal sign • Form the matrices A and B in the equation Ax=B (Handwritten) where x is a column vector x = [a; b; c] • Define and use the A and B matrices in Scilab to solve the system of equations and display the results and write it down (hand writing) • Comment every and each line in the code (X and Y are the last two digits in your ID (EX: ID is 12345, then X=4 and Y=5) Hand write your code and print the results in a separate page

          Q3: (30 points)
Solve the below system of linear equations using Scilab to find the value of a, b, and c.
b + 3c sin(50°) + ?12 a sin(3?) + X = 10
a sin(50°) - b sin(3?) + 10c - 60Y = 0
?92 a - 3c sin(?) + 120 = 0
Use the below steps:
• Organize the equations to have the variables on the left hand side of the equal sign and the constants are on the right hand of the equal sign
• Form the matrices A and B in the equation Ax=B (Handwritten) where x is a column vector x = [a; b; c]
• Define and use the A and B matrices in Scilab to solve the system of equations and display the results and write it down (hand writing)
• Comment every and each line in the code
(X and Y are the last two digits in your ID (EX: ID is 12345, then X=4 and Y=5)
Hand write your code and print the results in a separate page

Q3: (30 points)
Solve the below system of linear equations using Scilab to find the value of a, b, and c.
b + 3c sin(50°) + ?12 a sin(3?) + X = 10
a sin(50°) - b sin(3?) + 10c - 60Y = 0
?92 a - 3c sin(?) + 120 = 0
Use the below steps:
• Organize the equations to have the variables on the left hand side of the equal sign and the constants are on the right hand of the equal sign
• Form the matrices A and B in the equation Ax=B (Handwritten) where x is a column vector x = [a; b; c]
• Define and use the A and B matrices in Scilab to solve the system of equations and display the results and write it down (hand writing)
• Comment every and each line in the code
(X and Y are the last two digits in your ID (EX: ID is 12345, then X=4 and Y=5)
Hand write your code and print the results in a separate page

Added by Robert H.

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