Let A be an n xn matrix. The linear system AX = 4X has a unique solution if and only if, А. А - 4ln B. A + 41n С. 4A is an invertible matrix. D. A E. None of the above O A. В.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter9: Systems Of Equations And Inequalities
Section9.8: Determinants
Problem 34E
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O D.
OE.
Let A be an n x n matrix. The linear system AX = 4X has a unique
solution if and only if,
А. А - 41n
В. А + 4ln
С. 4A
is an invertible matrix.
D. A
E. None of the above
A. -
В.
C.
O D. -
OE. -
Transcribed Image Text:O D. OE. Let A be an n x n matrix. The linear system AX = 4X has a unique solution if and only if, А. А - 41n В. А + 4ln С. 4A is an invertible matrix. D. A E. None of the above A. - В. C. O D. - OE. -
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