SOLUTION: Solve the system by finding the reduced form of the augmented matrix (with the identity matrix on the left of the bar, if possible). Then answer a, b, and c below.
x+ 4y+ 3z = 5
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-> SOLUTION: Solve the system by finding the reduced form of the augmented matrix (with the identity matrix on the left of the bar, if possible). Then answer a, b, and c below.
x+ 4y+ 3z = 5
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Question 829814: Solve the system by finding the reduced form of the augmented matrix (with the identity matrix on the left of the bar, if possible). Then answer a, b, and c below.
x+ 4y+ 3z = 5
3x+ 11y+ 10z = 19
x+ y+ 6z = 17
a) The reduced form of the augmented matrix is:
b) How many solutions are there to this system?
c) If there is a unique solution, give its coordinates in the answer spaces below.
x=
y=
z= Answer by TimothyLamb(4379) (Show Source):
You can put this solution on YOUR website! ---
x+ 4y+ 3z = 5
3x+ 11y+ 10z = 19
x+ y+ 6z = 17
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answer:
This linear system is singular. It has no solution
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system matrix
1 4 3
3 11 10
1 1 6
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determinant of system matrix = 0
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