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x(d^2y/dx^2)+dy/dx=1
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\[x \frac{ d ^{2}y }{ dx ^{2} }+\frac{ dy }{ dx }=1\]
forgot to say where \[\rho=\frac{ dy }{ dx }\]
i am getting \[y=x+c _{1}Inx+c _{2}\] am i on the right track?
firstly its the linear form of diff....eauation that will be used
explain further what do u mean by that
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which approach did u use to solve the question.. i mean the method.
i used substitution p=dy/dx and d^2x/dx^2=dp/dx
what do u think @nubeer
first solve \(x\rho'+\rho=1\) for \(\rho\) then solve \(dy/dx=\rho\)
@Moyo30 Actually, you got it right :\
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yep, divide through by x and get \[\frac{ d \rho }{ dx}+\frac{ \rho }{ x }=\frac{ 1 }{ x}\]
Thx @Callisto
Welcome.. I didn't help though!!
u answered my question.
all i wanted to know was am i on the rite track
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