If F(t) is continuous and is a fundamental matrix of X = AX, then a particular solution of the non-homogeneous system X=

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answerhappygod
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If F(t) is continuous and is a fundamental matrix of X = AX, then a particular solution of the non-homogeneous system X=

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If F T Is Continuous And Is A Fundamental Matrix Of X Ax Then A Particular Solution Of The Non Homogeneous System X 1
If F T Is Continuous And Is A Fundamental Matrix Of X Ax Then A Particular Solution Of The Non Homogeneous System X 1 (108.92 KiB) Viewed 54 times
If F T Is Continuous And Is A Fundamental Matrix Of X Ax Then A Particular Solution Of The Non Homogeneous System X 2
If F T Is Continuous And Is A Fundamental Matrix Of X Ax Then A Particular Solution Of The Non Homogeneous System X 2 (175.85 KiB) Viewed 54 times
If F(t) is continuous and is a fundamental matrix of X = AX, then a particular solution of the non-homogeneous system X= AX+F(t) is given by [*6-¹(s) F(s)ds. X₂(t) = Þ(t) JOURN OVERI

Use the result above with to = to find the solution of the initial value problem 3 2 x-( ) × () ×G)-(:) X X+ X 2
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