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dy/dx = (cos x)e^(sin x), y(0) = 0, solve the initial value problem
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so you to integrate both sides to find y
\[\int\limits_{}^{}\frac{dy}{dx} dx=\int\limits_{}^{}\cos(x)e^{\sin(x)} dx\]
use a sub on the right hand side
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yes sorry. having computer problems
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u sub. would it be u=sinx du=cosx?
well du=cos(x)dx
and yes
\[y=\int\limits_{}^{}e^{u} du\]
answer being e^sin (x) -1 when you plug in initial conditin of y(0) =0 yes?
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looks good
thanks!
would dy/dx = x/y be
\[\int\limits y dy = \int\limits x dx\]
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