Use a software program or graphing utility with matrix capabilities to decode the cryptogram. 5 -2 -6 A = -2 1 3 6 -3 -8 -8 4 17 70 -27 -76 91 -39 -112 210 -96 -268 30 -11 -33 31 -13 -34 184 -81 -229 84 -32 -96 105 -41 -123 169 -73 -207 66 -27 -80 20 -4 -11 87 -31 -93 158 -70 -197 11 -3 -7 -11 8 24 Need Help? Read It

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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LARLINALG8 2.6.009.
MY NOTES
ASK YOUR TEACHER
Use a software program or graphing utility with matrix capabilities to decode the cryptogram.
5 -2 -6
A =
-2
1
3
6 -3
-8
-8 4 17 70 -27 -76 91 -39 -112 210 -96 -268 30 -11 -33 31 -13 -34 184 -81 -229 84 -32 -96 105 -41 -123 169 -73 -207 66 -27 -80 20 -4 -11 87 -31 -93
158 -70 -197 11 -3 -7 -11 8 24
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LARLINALG8 2.6.012.
MY NOTES
ASK YOUR TEACHER
PRACTICE ANOTHER
An industrial system has two industries with the following input requirements.
(a) To produce $1.00 worth of output, Industry A requires $0.20 of its own product and $0.40 of Industry B's product.
(b) To produce $1.00 worth of output, Industry B requires $0.40 of its own product and $0.30 of Industry A's product.
Find D, the input-output matrix for this system.
A
В
A
D =
B
10,000
Solve for the output matrix X in the equation X = DX + E, where E is the external demand matrix E =
(Round to the nearest whole number.)
20,000
A
X =
В
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Transcribed Image Text:DETAILS LARLINALG8 2.6.009. MY NOTES ASK YOUR TEACHER Use a software program or graphing utility with matrix capabilities to decode the cryptogram. 5 -2 -6 A = -2 1 3 6 -3 -8 -8 4 17 70 -27 -76 91 -39 -112 210 -96 -268 30 -11 -33 31 -13 -34 184 -81 -229 84 -32 -96 105 -41 -123 169 -73 -207 66 -27 -80 20 -4 -11 87 -31 -93 158 -70 -197 11 -3 -7 -11 8 24 Need Help? Read It Submit Answer DETAILS LARLINALG8 2.6.012. MY NOTES ASK YOUR TEACHER PRACTICE ANOTHER An industrial system has two industries with the following input requirements. (a) To produce $1.00 worth of output, Industry A requires $0.20 of its own product and $0.40 of Industry B's product. (b) To produce $1.00 worth of output, Industry B requires $0.40 of its own product and $0.30 of Industry A's product. Find D, the input-output matrix for this system. A В A D = B 10,000 Solve for the output matrix X in the equation X = DX + E, where E is the external demand matrix E = (Round to the nearest whole number.) 20,000 A X = В Need Help? Read It
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