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is there any shortcut in verifying if a differential equation is exact??
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wolframalpha.com!! ;)
^wth
a differential equation of the the form \[M\text dx+N \text dy =0\]is exact if \[\frac{\partial M}{\partial y}=\frac{\partial N}{\partial x}\] if it is not exact and integrating factor might make it exact \[\frac{\partial RM}{\partial y}=\frac{\partial RN}{\partial x}\] \(R\) could be \(R(x),R(y)\) or \(R(x,y)\)
i meant able to tell if exact just by looking...is it possible?
if you can take partial derivatives in your head it is not that hard, unless you need an integrating factor
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