(3) The natural logarithm of square matrix X can be defined as In X = c, (X – I) + c2(X – 1)2 + c3 (X- 1)3 + c4(X – 1)* + c5(X – 1)5 + .. with Cn (n = 1,2, ..) derived in (4) and the corresponding unit matrix I. Calculate and give In U5, and then give In L5.
(3) The natural logarithm of square matrix X can be defined as In X = c, (X – I) + c2(X – 1)2 + c3 (X- 1)3 + c4(X – 1)* + c5(X – 1)5 + .. with Cn (n = 1,2, ..) derived in (4) and the corresponding unit matrix I. Calculate and give In U5, and then give In L5.
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter9: Systems Of Equations And Inequalities
Section9.9: Properties Of Determinants
Problem 25E
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Answer number 3 equation, it's about algebra matrices.
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