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(x-5) dy/dx=y
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its a differential equation
\[(x-5)\frac{\text d y}{\text d x} =y\] \[\frac{1}{y} \text d y=\frac{1}{x-5} \text d x\] now integrate
\[\int \frac 1 y \text d y =\int \frac 1 {x-5} \text d x\]
|dw:1335771900405:dw|
\[\ln y= \ln{(x-5)}+c\]
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yes...thxxx
now put everything to the base e \[e^{\ln y}=e^{\ln{(x-5)}+c}\] \[y=e^C(x-5)\]
okk
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