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Solve step by step please Find three linearly independent solutions of the 3rd-order linear homogeneous differential equation y - 3y + 3y - ly =

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Find three linearly independent solutions of the 3rd-order linear homogeneous differential equation y" - 3y" + 3y - ly = 0 The linearly independent solutions are y1 = y2 = y3 = and the general solution of the equation is y (x) where C1. C2, and c3 are arbitrary constants. (Note: If m1, m2 and m3 are three solutions of the auxiliary (characteristic) equation such that mi

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