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16 de agosto de 2012
Asignación II
Darvin Colón K00291438
Eric J. Burgos E00348857
Ejercicios 1
A = (
2 3
4 −1
) I = (
0 0
0 0
)
a) I(A) b) A(I) c) A(I) = I(A)
a) (
1(2) + 0(4)
0(2) + 1(4)
) (
1(3) + 0(−1)
0(3) + 1(−1)
) = (
2 + 0
0 + 4
) (
3 + 0
0 + 0
) = (
2 3
4 −1
)
b) (
2(1) + 3(0)
4(1) + − 1(0)
) (
2(0) + 3(1)
4(0) + − 1(1)
) = (
2 + 0
0 + 4
) (
0 + 3
0 + − 1
) = (
2 3
4 −1
)
c) I = A
Ejercicio 2
A = (
−3 0
4 5
) B = (
7 −1
8 0
)
a) AB b) BA c) AB = BA
a) (
−3(7) + 0(8)
4(7) + 5(8)
) (
−3(−1) + 0(8)
4(−1) + 5(0)
) = (
−21 + 0
28 + 40
) (
3 + 0
−4 + 0
) = (
−21 −3
68 −4
)
b) (
7(−3) + − 1(4)
8(−3) + 0(4)
) (
7(0) + − 1(5)
8(0) + 0(5)
) = (
−21 + − 4
−24 + 0
) (
0 + − 5
0 + 0
) =
(
−25 + − 5
−24 + 0
)
c) AB no = BA
Ejercicio 3
A = (
7 2
5 4
) B = (
4/18 −2/18
−5/18 7/18
)
Determinar si AB = A^-1

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Matrices

  • 1. 16 de agosto de 2012 Asignación II Darvin Colón K00291438 Eric J. Burgos E00348857 Ejercicios 1 A = ( 2 3 4 −1 ) I = ( 0 0 0 0 ) a) I(A) b) A(I) c) A(I) = I(A) a) ( 1(2) + 0(4) 0(2) + 1(4) ) ( 1(3) + 0(−1) 0(3) + 1(−1) ) = ( 2 + 0 0 + 4 ) ( 3 + 0 0 + 0 ) = ( 2 3 4 −1 ) b) ( 2(1) + 3(0) 4(1) + − 1(0) ) ( 2(0) + 3(1) 4(0) + − 1(1) ) = ( 2 + 0 0 + 4 ) ( 0 + 3 0 + − 1 ) = ( 2 3 4 −1 ) c) I = A Ejercicio 2 A = ( −3 0 4 5 ) B = ( 7 −1 8 0 ) a) AB b) BA c) AB = BA a) ( −3(7) + 0(8) 4(7) + 5(8) ) ( −3(−1) + 0(8) 4(−1) + 5(0) ) = ( −21 + 0 28 + 40 ) ( 3 + 0 −4 + 0 ) = ( −21 −3 68 −4 ) b) ( 7(−3) + − 1(4) 8(−3) + 0(4) ) ( 7(0) + − 1(5) 8(0) + 0(5) ) = ( −21 + − 4 −24 + 0 ) ( 0 + − 5 0 + 0 ) = ( −25 + − 5 −24 + 0 ) c) AB no = BA
  • 2. Ejercicio 3 A = ( 7 2 5 4 ) B = ( 4/18 −2/18 −5/18 7/18 ) Determinar si AB = A^-1