dy/dx=y(y-xlogy)/x(x y logx)
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Answer:
x
y
=y
x
logx
y
=logy
x
ylogx=xlogy
Differentiating
dx
dy
logx+
x
y
=logy+
y
x
dx
dy
dx
dy
(logx−
y
x
)=logy−
x
y
dx
dy
y
(ylogx−x)
=
x
xlogy−y
dx
dy
=
x(ylogx−x)
y(xlogy−y)
Hence proved.
Step-by-step explanation:
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