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Differential equations - separable dy/dx=(1+lnx)y and if y=1 when x=1, then y=?
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when I separate them I get dy/y=(1+lnx)dx I don't know how to integrate the right side
As separate if want
not sure I understand your statement
As. Separate equation
Lorry my tablet is not responding well
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that's ok, I am on my ipad. I am having issues as well
what is the Q for? Boy is this website different
\[\frac{ 1 }{y }dy = \left( 1 + lnx \right)dx = dx + lnx dx\] so integrating both sides \[\int\limits_{}^{}\frac{ dy}{ y } = \int\limits_{}^{}dx +\int\limits_{}^{}\ln(x)dx\] u can continue from here. good luck :)
thanks
This is an integration by parts problem. No wonder I forgot how to do it.
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