Math 43 Precalculus homework webassign just very simple question from webassign should not take more than 20 mins Safari File Edit View History Bookmarks W
Math 43 Precalculus homework webassign just very simple question from webassign should not take more than 20 mins Safari
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Math 43 Section 8.1 Homework
TIVITUSSIBLE
(X,Y) =
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12.
-/0.76 points LarPCalcLim3 8.1.079.
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Use matrices to solve the system of equations (if possible). Use Gauss-Jordan elimination. (If not possible, enter IMPOSSIBLE. If the system is dependent, express x, y, and z in
terms of the parameter a.)
s x + 2y + z = 12
3x + 7y + z = 37
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(x, y, z) =
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13.
0.88/0.88 points | Previous Answers LarPCalcLim3 8.1.081.
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Use matrices to solve the system of equations (if possible). Use Gauss-Jordan elimination. (If not possible, enter IMPOSSIBLE. If the system is dependent, express x, y, and z in
terms of the parameter a.)
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Х
3z = -1
3x + y
2z = 10
2x + 2y +
Z = 3
0
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(x, y, z) = ( 8, – 8,3
)
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Math 43 Section 8.1 Homework
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1 0 1 0
0 1 0 3
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0 0 1 0
11
This matrix is not in row-echelon form.
This matrix is in row-echelon form but not in reduced row-echelon form.
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This matrix is in reduced row-echelon form.
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–/0.76 points LarPCalcLim3 8.1.048.MI.
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Write the matrix in row-echelon form. (Remember that the row-echelon form of a matrix is not unique.)
1 2 -1 7
3 7 -5 9
-2 -1
-3 13
E]
2
-1
-2
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1
1
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1
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0.76/0.76 points | Previous Answers LarPCalcLim3 8.1.070.
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Use matrices to solve the system of equations (if possible). Use Gaussian elimination with back-substitution. (If not possible, enter IMPOSSIBLE. If the system is dependent, express
x v and z in terms of the parameter a
”
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Math 43 Section 8.1 Homework
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05
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1 1
-1
4
2
0 1
–
loo
11
05.
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–/0.76 points LarPCalcLim3 8.1.040.MI.
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Fill in the blanks using elementary row operations to form a row-equivalent matrix.
3 6
1 – 1
12 2
-2 3
3 9 6 6
1
E]
1
-1
-2
3
3
9
6
6
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1
2
4
w|vw|n
0
-6
1
3
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0.76/0.76 points | Previous Answers LarPCalcLim3 8.1.046.
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Math 43 Section 8.1 Homework
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h Shot
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5.
-/0.76 points LarPCalcLim3 8.1.037.
My Notes
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Fill in the blanks using elementary row operations to form a row-equivalent matrix.
1
1 5
0 1
2 -1
-4
2
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0 0
1 -6
1 0
0 1
0 0
-4
1
2
-6
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-/0.76 points LarPCalcLim3 8.1.039.
My Notes
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Fill in the blanks using elementary row operations to form a row-equivalent matrix.
1 1 4 -1
3 8 10 5
5
-4 1 12
6
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1 1
4
-1
05
0
05
1 1
-1
4
2
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0 1
–
23
|up.
05
1
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