03 - Matriz inversa - Exercicios

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ExercΓ­cios: Matriz inversa 1 2

π‘š

βˆ’π‘š

1 2

Obtenha a matriz inversa, se existir, de: 1 1. 𝐴 = ( 3

βˆ’1 ) 1

5 2. 𝐴 = ( 2

7 ) 3

4. Dada 𝐴 = [

], calcule π‘š de modo que se

tenha π΄βˆ’1 = 𝐴𝑑 .

1 5. Dada 𝐴 = ( 0

0 ), qual Γ© a matriz 𝐴2 ? E 𝐴111 ? βˆ’1

1 βˆ’1 3. 𝐴 = ( ) βˆ’1 1

Gabarito: 1

1.

π΄βˆ’1 = [

1

4

βˆ’

3

4 1]

4

4

1

3 βˆ’7 ] βˆ’2 5 =βˆ„

2.

π΄βˆ’1 = [

3.

π΄βˆ’1

4.

π‘š=Β±

5.

𝐴2 = (

√3 2

1 0 ) ; 𝐴111 = 𝐴 0 1
03 - Matriz inversa - Exercicios

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