i got=(4BC^(-1))*(1/3)C Suppose that A, B, and C are 38 × 38 matrices that satisfy the following equation,(A + 4BC¯!)¯' = C.Find an expression for A', assuming that all of the relevant matrices are invertible.(A) C(1– 4B)¯ (B) (1– 4B)¯C (C)(31 – 4B)¯|C (D)( – 4B)¯C (E) C(3 – 4B)¯l (F) C-CB(G) C(31 – 4B)¯1 (H) C( - 4B) (1) (3 – 4B)¯|C

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Suppose that A, B, and C are 38 × 38 matrices that satisfy the following equation, (A + 4BC¯!)1 = }C. Find an expression for A, assuming that all of the relevant matrices are invertible. A) C(1- 4B)¯ (B) (§1- 4B)¯|C (C) (31- 4B)~| C (D)( - 4B)¯c (E) C(3 – 4B)¯1 (F) C- CB¯! (G) C(31– 4B)¯ (H) C( - 4B)¯ (1) (3 – 4B)¯|C

Suppose that A, B, and C are 38 × 38 matrices that satisfy the following equation, (A + 4BC¯!)1 = }C. Find an expression for A, assuming that all of the relevant matrices are invertible. A) C(1- 4B)¯ (B) (§1- 4B)¯|C (C) (31- 4B)~| C (D)( - 4B)¯c (E) C(3 – 4B)¯1 (F) C- CB¯! (G) C(31– 4B)¯ (H) C( - 4B)¯ (1) (3 – 4B)¯|C

Linear Algebra: A Modern Introduction

4th Edition

ISBN:9781285463247

Author:David Poole

Publisher:David Poole

Chapter3: Matrices

Section3.5: Subspaces, Basis, Dimension, And Rank

Problem 63EQ

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