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Question Number 97138 by mhmd last updated on 07/Jun/20

if it is H(x,y) ,G(x,y) k class Homogeneous function using aspecific provision find  the general solution to the following differential equation  y H(x,y)dx+G(x,y)(ydx−xdy)=0    please sir helpe me ?   no one help me ?

$${if}\:{it}\:{is}\:{H}\left({x},{y}\right)\:,{G}\left({x},{y}\right)\:{k}\:{class}\:{Homogeneous}\:{function}\:{using}\:{aspecific}\:{provision}\:{find} \\ $$$${the}\:{general}\:{solution}\:{to}\:{the}\:{following}\:{differential}\:{equation} \\ $$$${y}\:{H}\left({x},{y}\right){dx}+{G}\left({x},{y}\right)\left({ydx}−{xdy}\right)=\mathrm{0} \\ $$$$ \\ $$$${please}\:{sir}\:{helpe}\:{me}\:?\: \\ $$$${no}\:{one}\:{help}\:{me}\:? \\ $$

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