(This problem is from the chapter Substitution methods and exact equations.) Find the general solution of .
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Ok, let me give it a shot. Let . Substituting, we get , where .
Originally Posted by alexmahone Ok, let me give it a shot. Let . Substituting, we get , where . Hi alexmahone, Your method is correct. Alternatively you could use the substitution, as this is a differential equation of the "Homogeneous type".