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Solve the initial - value problem.
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\[\frac{ dy }{ dx }=\frac{ xtany }{ 1+\sqrt{x} }, y(0)=1\]
\[ \frac {dy}{\tan(y)} = \frac { x dx}{1+\sqrt x } \] Can you finish it?
Of coarse
\[ \int \frac {dy}{\tan(y)} = \int\frac { x dx}{1+\sqrt x }\\ \ln (\sin (y))=\frac{2 x^{3/2}}{3}-x+2 \sqrt{x}-2 \log \left(\sqrt{x}+1\right)+C\\ \ln(\sin(1))=C \]
Thanks :)
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