Given yı (2) = e 12 and y2(3) = ce 22 satisfy the corresponding homogeneous equation of y” + 4xy' + (4x2 + 2)y = 4e-2 (2
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Given yı (2) = e 12 and y2(3) = ce 22 satisfy the corresponding homogeneous equation of y” + 4xy' + (4x2 + 2)y = 4e-2 (2
Given yı (2) = e 12 and y2(3) = ce 22 satisfy the corresponding homogeneous equation of y” + 4xy' + (4x2 + 2)y = 4e-2 (2+2), t> 0 Then the general solution to the non-homogeneous equation can be written as y(x) = cıyı (2) + C2y2(x) + yp(x). Use variation of parameters to find yp(x). yp(x) =
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