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find the general solution for dy/dx-y=15 by integration
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this has been answered already why did you repost this??
because i didn't get the correct answer
i just looked at the solution given by @lalaly , why was it wrong? i don't see anything wrong with that solution...
\[ \frac{dy}{dx}-y=15 \\ \frac{dy}{dx} =15 +y \\ \frac{dy}{y+15}= dx \\ \int \frac{dy}{y+15}= \int dx\\ \ln(y+15) = x + K \\ e^{\ln(y+15)} = e^{x + K }= e^K e^x= C e^x\\ y+15= Ce^x \\ y= Ce^x -15 \]
And that's the same answer ^^...
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I did not look at the other answer. This is a routine method for separable differential equations.
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