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How to tell whether a differential is exact vs inexact?
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this is the differential I am given: df = (2xy - 9x^2)dy + (2y+x^2+1)dx @Nnesha @sillybilly123 @hero
you would typically rely on the fact that the mixed partial is the same, whichever way calculated. ie \(f_{xy} = f_{yx}\) so if \(f = f(x,y) \color{red}{= const}\), then \(df = f_x dx + f_y dy = 0\) if your case: - \(f_y = 2xy - 9x^2 \implies f_{yx} = 2y\) - \(f_x = 2y+x^2+1 \implies f_{xy} = 2\) not the same
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