For a Cauchy Euler Dif EQ, its auxiliary equation for this Dif EQ: is: . Use this auxiliary equation to solve the Cauchy-Euler equation below: subject to and
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Originally Posted by alikation0 For a Cauchy Euler Dif EQ, its auxiliary equation for this Dif EQ: is: . Use this auxiliary equation to solve the Cauchy-Euler equation below: subject to and Well, a = 1, b = -5 and c = 8, so the auxiliary equation becomes So m = 2 and m = 4. Thus the most general solution to this equation is -Dan
If you want a solution on then it is like topsquark said. If you want a solution on the open set then it is .
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