تیا مصر مهمة جگہ Page 47 (Lecture 10) Theorem: IP D. is a fundamental matrix of homo- geneous system X° = AX_then_x(t) = (1)_f_&_(s)_g(s)_ds). to is a solution of non homogeneous system_x = Ax+g(t). Condition x(t)=0_and_X-(+) = O(+)-(0)-X-+ _with t --(+) S² (= (s)_g_(s)_ds with condition_X(6) = x. to اله ها How CamScanner
تیا مصر مهمة جگہ Page 47 (Lecture 10) Theorem: IP D. is a fundamental matrix of homo- geneous system X° = AX_then_x(t) = (1)_f_&_(s)_g(s)_ds). to is a solution of non homogeneous system_x = Ax+g(t). Condition x(t)=0_and_X-(+) = O(+)-(0)-X-+ _with t --(+) S² (= (s)_g_(s)_ds with condition_X(6) = x. to اله ها How CamScanner
Elementary Linear Algebra (MindTap Course List)
8th Edition
ISBN:9781305658004
Author:Ron Larson
Publisher:Ron Larson
Chapter2: Matrices
Section2.3: The Inverse Of A Matrix
Problem 80E
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Transcribed Image Text:تیا مصر مهمة جگہ
Page 47
(Lecture 10)
Theorem: IP D. is a fundamental matrix of homo-
geneous system X° = AX_then_x(t) = (1)_f_&_(s)_g(s)_ds).
to
is a solution of non homogeneous system_x = Ax+g(t).
Condition x(t)=0_and_X-(+) = O(+)-(0)-X-+
_with
t
--(+) S² (= (s)_g_(s)_ds with condition_X(6) = x.
to
اله ها How
CamScanner
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