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solve the differential eq y' = 53x * e^x^2 y = ?
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\[y' = 53x * e^{x^2}\]
\[\frac{dy}{dx}=53xe^ {2x}\]
2 comes down?
these diff eq's always konfuse me...
Shouldn't I just solve normally by parts?
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are you in differential equations
or is this a calculus question
calc 2.
well first multiply by dx
\[dy=e^{x^2}53xdx\]
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if you integrate both sides
you get y=
oh yeah that's right... :P
let u x^2 du=2xdx du/2=xdx
so hmm. u = 53x du = 53dx \[dv = e^{x^2}\] v = hmm
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\[y=53/2\int e^u\]
ah...
no need by parts only ned u sub
okies, I'm thinking too much with mega headache :P.
\[y = \frac{53}{2} \frac{e^{2u}}{2}\]
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or would it be... \[e^{u^2}\]
oosp nvm it stays the same...
\[y = \frac{53}{2} * e^u + c\]
\[y = \frac{53}{2} * e^{x^2} + c\]
yep
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