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Math Help - [SOLVED] General soltions of the diffferential equation e^-(x^2) dy/dx=xy

  1. #1
    Member ssadi's Avatar
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    Question [SOLVED] General soltions of the diffferential equation e^-(x^2) dy/dx=xy

    e^-(x^2) dy/dx=xy
    I forgot to how find the general solution of the equation, and i need it fast. Please help me.
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  2. #2
    Member ssadi's Avatar
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    I did by substitution. thanks for reading this
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  3. #3
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    mr fantastic's Avatar
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    Quote Originally Posted by ssadi View Post
    e^-(x^2) dy/dx=xy
    I forgot to how find the general solution of the equation, and i need it fast. Please help me.
    The DE is seperable:

    \int \frac{1}{y} \, dy = \int x \, e^{x^2} \, dx.
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